Faculty Profiles

Dr. Dr.Jamshad Ahmad

Designation : Assistant Professor
Specialization : Mathematics

Email : [email protected]

Office Number : +(92) 533643112
Office Exten : 212

Biography

Dr. Jamshad Ahmad is working as Assistant Professor in the Department of Mathematics, University of Gujrat, Gujrat. He received his PhD mathematics degree from HITEC University Taxila, Pakistan in 2015. He did his MSc degree in Applied Mathematics standing third position from Department of Mathematics, University of Engineering and Technology Lahore, during the session 2002-2004. Later, in 2007 he earned his MPhil degree in Applied Mathematics from the University of Engineering and Technology Lahore. He is an active researcher in the field of Applied and Computational Mathematics. He has published more than 150 research papers in HEC recognized international journals. Presently, three PhD scholars are in progress. He has advised/supervised 30 MPhil scholars so far and five MPhil scholars are in progress.

Brief statement of Research Interest

  • Nonlinear optics, Fluid mechanics, Nonlinear dynamics, Soliton solution, Fractional calculus

Education

  • PhD, Other
  • MPhil,University of Engineering & Technology Lahore
  • MSc,University of Engineering & Technology Lahore
  • BS.Ed,University of Punjab
  • FSc,Gujranwala Board of Intermediate & Secondary Education
  • Matric,Gujranwala Board of Intermediate & Secondary Education

Honors and Awards

  • Honor And Awards 8   Honor And Awards 8
  • Honor And Awards 7   Honor And Awards 7
  • Honor And Awards 6   Honor And Awards 6
  • Honor And Awards 5   Honor And Awards 5
  • Honor And Awards 4   Honor And Awards 4
  • Honor And Awards 3   Honor And Awards 3
  • Honor And Awards 2   Honor And Awards 2
  • Honor And Awards 1   Honor And Awards 1
  • Top 2% Scientists list, 2024   Top 2% Scientists list, 2024
  • Third Position in MSc Mathematics   UET Lahore Session 2002-004
  • Honor And Awards 9   Honor And Awards 9
  • Honor And Awards 10   Honor And Awards 10
  • Honor And Awards 11   Honor And Awards 11
  • Honor And Awards 12   Honor And Awards 12
  • Honor And Awards 13   Honor And Awards 13
  • Honor And Awards 14   Honor And Awards 14
  • Honor And Awards 15   Honor And Awards 15
  • Certificate of Excellence (3rd Position in UOG)   Research Publication Award 2022-2024

Memberships

  • Punjab Mathematical Society, Lahore   Member

Supervisions

Student Name DegreeTitle Status / Completed Year
Maham MS OPTICAL SOLITON SOLUTIONS TO SOME NONLINEAR MODELS IN FIBRE COMMUNICATION SYSTEMS  Solitons are a special type of solitary wave that exhibit particle-like characteristics, maintaining their form even after colliding with other solitons. These solitary waves describe avery central concept in wave dynamics. The theory of optical solitons is among the mostimportant areas of research in nonlinear optics. Optical soliton models show great potentialfor application in mechanisms such as communication links based on single optical waves,pulse compressors, amplifiers, fiber optics, and so on. The work is devoted to the investigation of analytical solutions for nonlinear partial differential equations (NLPDEs) andfractional partial differential equations (FPDEs) arising in mathematical physics using various analytical approaches. The exact solutions to NLPDEs play a central role in nonlinearscience, especially in nonlinear physical science, because they can provide much physicalinformation and more insight into the physical aspects of the problem and thus lead tofurther applications. Nonlinear wave phenomena are found in all scientific and engineering fields, through optical fiber, biology, oceanology, chemical physics, solid-state physics,and geometry. The soliton solutions of FPDEs have applications in real life, such as theimprovement of fiber optic communications and minimization of signal distortion over longdistances, and modeling financial markets to better predict and manage economic shocks.This thesis presents new analytical models that offer physical insights and enable thequantification of nonlinear distortions in fibre communication systems such as CaudreyDodd-Gibbon equation (CDGE), (1+1)-dimensional Boussinesq equation, truncated Mfractional resonant nonlinear Schr¨odinger equation (RNLSE), fractional coupled nonlinearSchr¨odinger equations (FCNLSEs), (3+1)-dimensional Sakovich equation, and M-fractionalLow-Pass nonlinear electrical transmission line model. These models have been impressivelyinspected and precisely tackled by the employment of analytical approaches including Sardar sub-equation method (SSEM), modified Sardar-sub equation method (MSSEM), simpleequation method (SEM), and extended simple equation method (ESEM). These techniquesutilized in this research to derive comprehensive and standard solutions are accessible, efficient, and faster in computation. They can be regarded as valuable tools for solvingnon-linear evolution equations (NLEEs) in engineering, mathematical physics, and opticalfiber communication. The solutions obtained dynamically involve broad categories of mathematical functions: trigonometrical, hyperbolic, and exponential functions. Furthermore, we perform an extensive comparison of our findings with previously reportedresults in the literature. We employ novel mathematical techniques to discover solitonicsolutions in nonlinear dynamical models, which have not been explored using these approaches before. Mathematica is employed to depict the dynamics of these wave structuresthrough 3-dimensional (3D), 2-dimensional (2D), density, and contour visualizations basedon a specified set of parameters. The solutions that we identify, nowhere present in today’sliterature, will greatly influence future research in this area. It should be noted that theemployed techniques are direct, efficient, and reliable numerical tools that give insight intoexact solutions in nonlinear comparisons. 2024
SIDRA NAVEED MS STUDY OF NONLINEAR EVOLUTION EQUATIONS IN FLUID FLOW MODELS  The G0G-expansion method and its extensions are important mathematical tool for searchingclosed-form solutions to nonlinear evolution equations (NLEEs). By using these extensionswe derive some impressive solitary wave solutions to NLEES via the the Klein-Gordon,Allen-Cahn equations, the (2+1)-dimensional interaction of the Riemann wave equation, the(3+1)-dimensional nonlinear Zakharov-Kuznetsov equation, and the generalized ZakharovKuznetsov-Benjamin-Bona-Mahony (GZK-BBM) equation in the field of engineering. Using the governing equations as a starting point, we define the physical behavior of travelingwave solutions. The mathematical solutions for these equations are obtained through theuse of the new G0G-expansion method, improved G0G-expansion method, and generalized G0G-expansion method. A framework for studying the behavior of modulated envelope signalsis provided by these equations. It is particularly useful in fields like fluid dynamics, whereit is essential to comprehend how wave-like phenomena propagate. These domains includefluid flow behavior analysis and waves in water. We are able to effectively construct avariety of discrete, accurate wave solutions, such as rational solutions, trigonometric functions, hyperbolic function solutions, and single, periodic, topological, and non-topologicalsolutions. Uncovering the fundamental mechanisms of complex physical processes requiresthe accurate solution of nonlinear evolution equations (NLEEs). The suggested methodsare demonstrated to be effective and capable by solving numerical cases. Their answersdemonstrate how the proposed approaches fall short of providing an exact answer.These techniques offer reliable, well-recognized, simple, understandable, and aestheticallypleasing solutions. These methods identify particular types of answers in addition to producing universal ones. These techniques can also dramatically lower the processing loadneeded to handle more complex, real-time scientific application domains. Since travelingwaves play a significant role in the applied sciences, it can be useful to give the constants inthe found solutions arbitrary values in order to contextualize the solutions and shed lighton a range of physical processes. 3D graphs show the wave’s current state. The dynamicsof the many wave propagation methods found are illustrated graphically. The Mathmaticaprogram assisted in the completion and confirmation of this study. Using Mathmatica, thesurface, contour, and dynamic behaviors of the high-order function solutions were furtherinvestigated. 2024
Mehjabeen MS EXPLORATION OF SOLITON SOLUTIONS TO SOME NONLINEAR FRACTIONAL MODELS IN MATHEMATICAL PHYSICS  This research is mainly focused on finding soliton solutions in Fractional nonlinear partialdifferential equations (FNLPDEs). Indeed, solitons play an important role in explaininga great number of physical phenomena in sciences. The soliton solutions are very special kinds of solutions that, for such a type of wave equation, travel without losing eithertheir form or speed. It was applied to a wide range of dynamic problems, including thetanh-coth method, the amended extended tanh-function method, the improved modifiedextended tanh-expansion method, the exp-function method, and the unified method. Employing these analytical methods will determine many different types of solutions, such asgeneralized solitons, traveling waves, solitary waves, hyperbolic solutions, periodic solutions,trigonometric solutions, and rational solutions. These different solutions have been appliedin mathematical models and physical systems.Most of the research of our group relies on finding solutions that concern solitary waves forsome familiar nonlinear physical models. Such models are the spacetime fractional duffingequation-STFDE, the unstable nonlinear Schrdinger equation-UNLSE, modified unstablenonlinear Schrdinger equation-MUNLSE, Jimbo-Miwa equation-JME, the fractional Westervelt equation-FWE, nonlinear fractional KairatX equation-NFKE. The important consequence of the discovery of solitons in nonlinear physical models is that it revealed theexistence of new wave types that do not lose their shape or energy while traveling over longdistances. These findings have applied uses in telecommunications and optics for signaltransmission and in fluid dynamics to understand complicated wave behaviors. This alsoenhances our understanding of nonlinear systems and their application to technology andengineering. This work also includes a comparison of the solution found with previous onesreported in scientific literature.The soliton solutions are very important in the soliton theory, physical sciences, and optical engineering, since they have wide ramifications and significance in these areas. Thisresearch study is a fine contribution in that the solution landscape is extended beyond whatwas studied in the literature. We graph the solutions given in this paper and have set theparameters appropriately in order to show clarity and understanding. In fact, these new solutions are expected to provide better models in solving real-life problems involving FPDEs.In addition, our results indicate that the knowledge acquired from our exact solutions might be helpful in computer simulations involving wave propagation. These will importance tovisually represent the physical behavior of problems together with all the descriptions andvalues of parameters used in wave simulations. Graphical representations were obtained using Mathematica 13.0. The present study has given reason that the utilized computationalmethod is effective, user-friendly, and versatile enough for finding solutions to many of thecomplex problems dealing with nonlinear optics, applied sciences, and engineering fields oftoday’s world. 2024
Fatima Nusrat MS STUDY OF ANALYTICAL SOLUTIONS OF SOME NONLINEAR FUZZY FRACTIONAL PARTIAL DIFFERENTIAL EQUATIONS  Under uncertainty, the analytical behaviour of fractional partial differential equations (FPDEs)isfrequently puzzling and challenging to predict. Therefore, in order to address these problems, it is essential to create a proper, extensive, and highly effective theory. The theory offuzzy FPDEs is a relatively new idea with applications in applied mathematics and engineering. In this research, we examined the different types of fuzzy fractional-order Kortewegde-Vries (KdV) equations, i.e., fuzzy fractional Lax equation, fuzzy fractional fifth-orderKdV equation, fuzzy fractional Caudrey-Dodd-Gibbon (C-D-G) equation, fuzzy fractionalSawada-Kotera (SK) equation, fuzzy fractional heat equation, fuzzy fractional Kawaharaand modified Kawahara equations, fourth-order fuzzy fractional parametric equations (FFPEs), fuzzy fractional Kuramoto-Sivashinsky equations (FFKSEs), and multi-dimensionalfuzzy fractional Helmholtz equations (FFHEs), along with their analytical solutions.We use the fractional reduced differential transform method (FRDTM) in the Caputosense to construct the analytical solution of the FFPDEs. Numerical examples are solvedto illustrate the efficiency and capability of the proposed method. The solutions show thatthe suggested method is close to an exact solution at the integer level. We have presentednumerical results graphically to demonstrate the applicability and efficiency of the suggested method. We presented the fuzzy solution, which includes graphs in 2-dimensional,3-dimensional, contour, and density. By using the computer programme Mathematica, weprovided a graphic representation of the approximation of the solution with upper and lowerbranches. The numerical and graphical representations demonstrate the symmetry of theupper as well as lower cut representations of the fuzzy solutions and are helpful in improving understanding of automatic control models, measure theory, physics, biology, computerscience, quantum optics, economics, artificial intelligence, and other domains, as well asnon-financial analysis. 2023
Sonia Akram MS Wave Structures Of Some Nonlinear Dynamical Models In Mathematical Optics  This dissertation explains soliton solutions of various nonlinear partial differential equations(NLPDEs) arising in mathematical optics. Soliton wave solutions of NPDEs are importantbecause they describe waves that maintain their shape and speed over long distances, unlikemost waves that tend to dissipate and lose energy. Also, we study some stochastic as well asfractional partial differential equations PDEs arising in mathematical optics. The study ofsoliton solutions of fractional PDEs are of great interest because they exhibit unique properties that are not present in classical models. These dynamical models have applications invarious fields, including physics, finance, optics, engineering, biology, and mathematics. Aneffort has been made to determine the solitary, traveling as well as stochastic wave solutionsof several well-known dynamical models. It’s fascinating mathematically to discover theirnew exact solutions, but it’s also helpful to comprehend the phenomenon better.We studied some well known higher order dynamical models to find solitary wave solutions such as the Kaup-Kupershmidt (KK) equation, the Ito equation, the CaudreyDodd- Gibbon (CDG) equation, the Lax equation, the Sawada-Kotera (SW) equation, perturbed nonlinear Schr¨odinger equation (PNLSE), the Complex Ginzburg-Landau equation(CGLE), the new generalized Bogoyavlensky-Konopelchenko (gBK) equation, the extendedKadomtsev-Petviashvili (eKP) equation, fractional extended nonlinear Schr¨odinger equation (NLSE), the nonlinear fractional Schrodinger Hirota (FSH) equation, the LakshmananPorsezian-Daniel (LPD) equation, nonlinear Biswas-Milovic (NLBM) equation, the stochastic fractional Radhakrishnan-Kundu-Lakshmanan equation (SFRKLE), the fractional stochastic Biswas-Arshed equation (FSBAE), the (4+1)-dimensional Fokas equation, the fractionalcoupled nonlinear Schrodinger equation (FCNLSE) of Manakov type equations.An amelioration of the approaches, namely the Kudryashovs approach, the unified approach,the improved F-expansion approach, the modified F-expansion method, the extended simple equation method, auxiliary equation method and the Hirota Bilinear method are usedto formulate the abundant optical soliton solutions. After that, utilizing the aforementionedtechniques and computational softwares, different optical solitons are retrieved, includingtraveling wave, solitary wave, dark, bright, combo, singular, periodic, rational, exponential,hyperbolic solitary wave, and trigonometric function solutions. Additionally, we also investigate several wave solutions, such as the cross-kink rational wave solution, the homoclinic breather wave solution, the double exponential wave solution, and M-shaped rational solution, by using different interaction phenomena. Soliton wave solutions have many practicalapplications, such as in optical communication, fiber optics, laser technology, and in thestudy of fluid dynamics. They are also used in the design of wave guides, filters, and otherelectronic components.For the intellectual curiosity, we also study the modulation instability of several models.Additionally, using the characterizations of the Hamiltonian system, the stability property of the discovered soliton wave solutions are also examined. We also illustrated thesensitivity analysis for the modified dynamic structural system using different initial conditions. This work also includes a comparison of the outcomes with previous findings inthe literature. The new consequences include adjustments to the mathematical techniquesthat provide us multiple solitary wave solutions and optical solutions to nonlinear dynamicalmodels, which these techniques have never before investigated. In order to illustrate variousphysical properties of wave structures, the well-furnished results are finally demonstrated invarious 3D, 2D, contour, and density profiles. The acquired solutions, which were not previously described in the literature, may also have a big impact on future studies. Our findingsdemonstrate that the suggested techniques are trustworthy, categorical, robust, and efficientfor elucidating a broad range of scientific and physical applications. This work’s findingshighlight the significance of researching diverse nonlinear wave phenomena in physics andnonlinear optics by demonstrating how crucial it is to comprehend the physical meaningand behaviour of the examined models. 2023
Ayesha Parvaiz MS A STUDY OF SOME NONLINEAR PROBLEMS VIA NEW COUPLED TECHNIQUES  Partial differential equations (PDEs) play a pivotal role in modeling a wide range of phenomena in engineering and scientific research. The ultimate goal is to precisely determinesolutions to these equations. To tackle PDEs, researchers employ analytical and numericalmethods, yet obtaining exact solutions remains elusive. One such application area is thestudy of infiltration in hydrology and soil sciences, where PDEs are indispensable for mathematically modeling intricate processes.A comprehensive grasp of both natural and artificial systems hinges on the resolution ofthese problems. Analytical techniques often fall short in representing real-world systemsaccurately. In such cases, we turn our attention to computational mechanics, with a prevalent approach being the collocation method. In this study, we center our investigation onmechanical problems, examining PDEs in an energetic format. In the realm of machinelearning, the natural loss function for addressing mechanical problems seems to be the energy of the system. We delve into several issues, exploring the potential of this method forengineering applications to validate our hypotheses.Nonlinear partial differential equations (NLPDEs) find effective semi-analytical solutionsthrough the Adomain decomposition method. Our results demonstrate that this methodis highly efficient, straightforward, and adaptable to a wide array of nonlinear problems.The research scrutinizes various initial-value problems (IVPs) involving diverse PDEs bymodifying the Adomian decomposition method (ADM), including the Sumudu Adomaindecomposition method (SADM). Leveraging the robust approximation capabilities of Adomian polynomials, our approach furnishes analytical solutions across successive subintervals.This method is frequently coupled with integral transforms such as Laplace, Sumudu, andElzaki transforms in the literature, and we elucidate the compositional approach that combines Adomain decomposition with these transforms.Our investigation delves into renowned higher-order dynamical models, seeking solitary wavesolutions in equations like the modified nonlinear Kawahara equation, nonlinear dispersiveequation, modified Korteweg-de-Vries equation, nonlinear Klein-Gordon equations, nonhomogeneous Klein-Gordon equations, one-dimensional nonlinear PDEs, and two-dimensionalnonlinear PDEs. Consequently, we establish that our proposed approach is a dependableand effective means of pinpointing analytical and exact solutions to nonlinear problems.This method furnishes convergent series-based solutions, facilitating the approximation ofsolutions, comparison with exact counterparts, and the quantification of error. We offera comparison between exact solutions and approximations, along with the application oftechniques to obtain approximate analytical solutions and various graphical representations,including 2D, 3D, contour, and density plots using Mathematica. 2023
Misbah Munir MS STUDY OF NONLINEAR MATHEMATICAL MODELS USING MULTI-STEP METHOD  The fundamental goal of this thesis is to study the numerical approaches to solve initial value problems of differential equations proceeded quite a bit in the last century. The thesis consists of an investigation of multi-step approaches for the solution of non-linear ordinary differential equations containing the numerical solution of non-linear ordinary differential equations from a number of applied fields such as equations rising in population dynamic forces and astrophysics. We shall solve these non-linear ordinary differential equations by using Butcher fifth-order Runge-Kutta method (BRK5) upto n=3 using MATLAB then we shall solve these problems by using Multi-step methods of Adam Moulton (ADMM), Adams-Bashforth (ADBM) and Hamming (HMM)from n=4 to onward. With high accurateness of the initial approximations and through investigation of the observation, we bring into being Butcher’s fifth order Runge-Kutta (BRK5) method to be the best numerical approach. 2022
Bilal Ahmed MS Study of Some Mathematical Disease Models Via An Efficient Mathematical Method  The fundamental purpose of this thesis is to study the rotating three dimensional nanofluid flow over astretchable surface. Steady and incompressible fluid flow is assumed for this study. The governingequations of continuity, momentum and energy are assimilated. Calculations are consequently,implemented in sequence to achieve partial differential systems which are exposed to some similaritytransformation to reduce them into ordinary differential systems. These differential systems are then tacklednumerically. The numerical outcomes of different constraints on velocity and temperature are tabulated.These numerical outcomes are obtained with the MATLAB integrated solver bvp-4c. Graphs are plotted toshow the impact of distinctive constraints on fluid flow. 2021
Aqsa Walayat MS A Study on Solving Quadratic Integral Equations by Using an Efficient Method  Integro-differential equations show a significant part within various disciplines of science as well asmathematics. These occur in a variety of applications that’s obtained from a differential equation. Manyapplications of sciences and engineering are defined by integral equations such as Volterra’s populationgrowth models, biological species together, heat transfer etc. These often appear in electro statistics, lowfrequency electromagnetic problems and elastic waves.Using of Quadratic Integral Equations with exact parameter within many modeling physical problems isnot quite easy or better to say impossible in real problems. To overcome this problem Adomian polynomialsconcept is used. This study gives us the most approximate result. Study of Quadratic Integral Equations isa rich field of interest.The modified VIM have been applied to grip over nonlinear Quadratic Integral Equations. The leading stuffof the method is its elasticity and capability to explain nonlinear Quadratic Integral Equations exactly aswell as appropriately. Adomian polynomials are successfully applied to accomplish healthierapproximation for the nonlinear quadratic integral equations that leads to simplify the computational effort.This technique is active and reliable to solve nonlinear mathematical problems. Numerical samples areinspected to display the efficacy of the procedures. 2019
Maria Ghafoor MS NUMERICAL TREATMENT OF MULTIPOINT BOUNDARY VALUE PROBLEMS VIA MODIFIED NONLINEAR SHOOTING METHOD  Shooting techniques and interpolation for the boundary value problems are used to find out the numerical solutions of nonlinear boundary value problems. Numerical explanation of the nonlinear boundary value problems are calculated by using nonlinear shooting method and modified nonlinear shooting method. Nonlinear shooting method based on Rung-Kutta method of order 1. Whereas, modified nonlinear shooting method depend on predictor-corrector formulae of Adams Bashforth Moulton method. Numerical results attained by nonlinear shooting method and modified nonlinear shooting method are examined. Results found by these methods are reasonable and acceptable. 2017
Aniqa MS ANALYSIS OF SOME TRANSORTATION PROBLEMS BY USING MODIFIED VARIATIONAL ITERATION METHOD  A complete analysis of some transportation models has been narrated thoroughly. The modified variational iteration method is used to solve the three different cases of Fitzhugh-Nagumo non-linear differential equations. The capability and great potential of the method in solving the non-linear differential equations is also proved by applying the method to the Fitzhugh-Nagumo equation. The power of this convenient method is confirmed. The obtained results show that only few terms are required to deduce approximated solutions which are found to be accurate and efficient. We apply a modified version of the variational iteration method (MVIM) for solving Newell-Whitehead-Segel equation as well as K-S equation. The proposed modification is made by introducing He’s polynomials in the correction functional of the variational iteration method (VIM). The use of Lagrange multiplier coupled with He’s polynomials are the clear advantages of this technique over the decomposition method. 2017
Nadi Fatima MS Analytical Approximate Solutions for Nonlinear Problems via Differential Transform Method  In this thesis, to understanding and implementation of powerful tool Differential Transform Method (DTM) is presented to obtain the exact and approximate solution for the nonlinear ODEs and systems. The DTM is the very dominant technique which provides an efficient and consist resources for solving many types of problems. This technique was basically developed to solve higher order differential equations. The method provided to be very successful and efficient in computing higher order derivatives. A comparison of DTM solution with the Numerical solution obtained by Euler’s method is presented. The graphical and tabular representation shows the efficiency and reliability of the method. 2016

Service Activity

  • Member Board of Faculty of Sciences, UOG Gujrat
  • Head, Admission Committee of Department of Mathematics, University of Gujrat
  • Member of DDRC, Department of Mathematics, UOG Gujrat
  • Member Admission Cell Committee, University of Gujrat
  • Member Board of Studies, Department of Mathematics, Grand Asian University Sialkot
  • Member Board of Studies, Department of Mathematics, UOG Gujrat
  • Coordinator of the Mathematics Department; 2016-2017
  • Member Board of Studies, Department of Mathematics, MUST Mirpur
  • Hostel Warden (July 2009-Nov 2010), University of Gujrat
  • Head: Discipline Committee, Mathematics Department
  • Member: Proctorial Board UOG

Journal Publications

  • 1. Jamshad Ahmad, Maham Hameed, Zulaikha Mustafa, Asghar Ali “Examining the soliton solutions and characteristics analysis of fractional coupled nonlinear Shr¨odinger equations” Modern Physics Letters B, January 2025  DOI:
  • 2. Tayyaba Younas, Jamshad Ahmad “Dynamical analysis and soliton solutions of Kraenkel-Manna-Merle system with beta time derivative” Optical And Quantum Electronics, January 2025  DOI:
  • 3. Tayyaba Younas, Jamshad Ahmad “Dynamical insights into bifurcation, chaos and solitons in the space-time fractional symmetric regularized long wave equation” Physica Scripta, December 2024  DOI:
  • 4. Tayyaba Younas, Jamshad Ahmad “Novel soliton insights into generalized fractional tzitz´eica type evolution equations using the modified khater method” Modern Physics Letters B, June 2024  DOI:
  • 5. Shafqat Ur Rehman, Jamshad Ahmad, Kottakkaran Sooppy Nisar, Abdel-Haleem Abdel-Aty “Stability analysis, Lump and Exact solutions to Sharma–Tasso–Olver–Burgers equation” Optical And Quantum Electronics, June 2024  DOI:
  • 6. Awatif Muflih Alqahtani, Sonia Akram, Jamshad Ahmad, K. A. Aldwoah, Mati ur Rahman “Stochastic wave solutions of fractional Radhakrishnan-Kundu-Lakshmanan equation arising in optical fibers with their sensitivity analy” Journal Of Optics, May 2024  DOI:
  • 7. Jamshad Ahmad, Mehjabeen Anwar, Zulaikha Mustafa “Nonlinear wave dynamics of fractional unstable and modified unstable nonlinear Schr¨odinger equations through analytical solutions” Journal Of Optics, May 2024  DOI:
  • 8. Wenjie Lu, Jamshad Ahmad, Sonia Akram, Khaled A Aldwoah “Soliton solutions and sensitive analysis to nonlinear wave model arising in optics” Physica Scripta, May 2024  DOI:
  • 9. Tayyaba Younas, Jamshad Ahmad “Dynamical behavior of the higher-order cubic-quintic nonlinear Schr¨odinger equation with stability analysis” Journal Of Optics, May 2024  DOI:
  • 10. Jamshad Ahmad, Maham Hameed, Zulaikha Mustafa, Shafqat Ur Rehman “Soliton Patterns in the Truncated M-Fractional Resonant Nonlinear Schr¨odinger Equation Via Modified Sardar Sub-Equation Method” Journal Of Optics, May 2024  DOI:
  • 11. Jamshad Ahmad, Maham Hameed, Zulaikha Mustafa, Asghar Ali “Symbolic Computation and Physical Validation of Optical Solitons in Nonlinear Models” Optical And Quantum Electronics, May 2024  DOI:
  • 12. Sonia Akram, Jamshad Ahmad “Retrieval of diverse soliton, lump solutions to a dynamical system of the nonlinear Biswas-Milovic equation and stability analysis” Journal Of Optics, April 2024  DOI:
  • 13. Jamshad Ahmad, Sobia Rani, Taseer Muhammad, Shafqat ur Rehman “Dispersive soliton solutions to the (4+1)-dimensional Boiti-Leon-Manna-Pempinelli equation via an analytical method” Optical And Quantum Electronics, April 2024  DOI:
  • 14. Jamshad Ahmad, Kanza Noor, Sonia Akram “Stability analysis and solitonic behaviour of Schr¨odinger’s nonlinear (2+1) complex conformable time fractional model” Optical And Quantum Electronics, April 2024  DOI:
  • 15. Jamshad Ahmad, Tayyaba Younas “A comprehensive study of the conformable time-fractional coupled Konno-Oono equation: new methodologies and stability analysis in magnetic field” Optical And Quantum Electronics, April 2024  DOI:
  • 16. Jamshad Ahmad, Kanza Noor, Sonia Akram “Dispersive optical soliton solutions to the truncated time M -fractional paraxial wave equation with its stability analysis” Optical And Quantum Electronics, April 2024  DOI:
  • 17. Jamshad Ahmad, Tayyaba Younas “Wave structures of the (3+1)-dimensional nonlinear extended quantum Zakharov–Kuznetsov equation: Analytical insights utilizing two high impact methods” Optical And Quantum Electronics, April 2024  DOI:
  • 18. Jamshad Ahmad, Tayyaba Younas “Diverse optical wave structures to the time-fractional phi-four equation in nuclear physics through two powerful methods” Optical And Quantum Electronics, April 2024  DOI:
  • 19. Younes Chahlaoui, Asghar Ali Jamshad Ahmad, Rashida Hussain, Sara Javed “Dynamical behavior of optical soliton solutions, time series and sensitivity analysis to the Schrödinger model with Beta fractional derivative” Optical And Quantum Electronics, April 2024  DOI:
  • 20. Jamshad Ahmad, Tayyaba Younas “Dynamical behavior of soliton solutions to the fractional phi-four model via two analytical techniques” Modern Physics Letters B, March 2024  DOI:
  • 21. Jamshad Ahmad, Bushra Khatoon Siddiqui, Qazi Mahmood Ul Hassan, M.S. Alqarni, Taseer Muhammad “Flow of a Hybrid Copper-Gold Nanofluid over a Curved Stretching Surface with Magnetohydrodynamic Enhancement: A Numerical Exploration” BioNanoScience, February 2024  DOI: https://doi.org/10.1007/s12668-024-01335-x
  • 22. Ahmed H. Arnous, Mir Sajjad Hashemi, Kottakkaran Sooppy Nisar, Muhammad Shakeel, Jamshad Ahmad, Imtiaz Ahmad, Rashid Jan, Amjad Ali, Mamta Kapoor and Nehad Ali Shah “Investigating Solitary Wave Solutions with Enhanced Algebraic Method for New Extended Sakovich Equations in Fluid Dynamics” Results In Physics, February 2024  DOI:
  • 23. Jamshad Ahmad, Zulaikha Mustafa, Maham Hameed, Shalan Alkarni, Nehad Ali Shah “Dynamics characteristics of soliton structures of the new (3 + 1) dimensional integrable wave equations with stability analysis” Results In Physics, February 2024  DOI:
  • 24. Rashida Hussain, Javeria Murtaza, Jamshad Ahmad, Shalan Alkarni, Nehad Ali Shah “Dynamical perspective of sensitivity analysis and optical soliton solutions to the fractional Benjamin–Ono model” Results In Physics, February 2024  DOI:
  • 25. Jamshad Ahmad, Sobia Ran “Exploring stochastic dynamics with different wave structures for the Nizhnik-Novikov-Veselov System and their applications” Optical And Quantum Electronics, February 2024  DOI:
  • 26. Sonia Akram, Jamshad Ahmad “Dynamical behaviors of analytical and localized solutions to the generalized Bogoyavlvensky-Konopelchenko equation modelled in mathematical physics” Optical And Quantum Electronics, February 2024  DOI:
  • 27. Asghar Ali, Jamshad Ahmad, Sara Javed, Rashida Hussain, Mohammed Kbiri Alaoui “Numerical simulation and investigation of soliton solutions and chaotic behavior to a stochastic nonlinear Schr¨odinger model with a random potential” Plos One, January 2024  DOI:
  • 28. Jamshad Ahmad, Zulaikha Mustafa “Multi soliton solutions and their wave propagation insights to the nonlinear Schr¨odinger equation via two expansion methods” Quantum Studies-Mathematics and Foundations, January 2024  DOI: https://doi.org/10.1007/s40509-023-00314-3
  • 29. Jamshad Ahmad, Sonia Akram, Shafqat-Ur-Rehman, Asghar Ali “Analysis of new soliton type solutions to generalized extended (2+1)-dimensional Kadomtsev–Petviashvili equation via two techniques” Ain Shams Engineering Journal, January 2024  DOI:
  • 30. Jamshad Ahmad, Fatima Nusrat “Investigation of fuzzy fractional Kuramoto–Sivashinsky equations by an efficient approach” Optical And Quantum Electronics, January 2024  DOI:
  • 31. Jamshad Ahmad, Kanza Noor, Sumaira Anwar, Sonia Akram “Stability analysis and soliton solutions of truncated M-fractional Heisenberg ferromagnetic spin chain model via two analytical methods” Optical And Quantum Electronics, January 2024  DOI:
  • 32. Asghar Ali, Sara Javed, Jamshad Ahmad “Dynamic investigation to the generalized Yu-Toda-Sasa-Fukuyama equation using Darboux transformation” Optical And Quantum Electronics, January 2024  DOI:
  • 33. Jamshad Ahmad, Zulaikha Mustafa, Jamila Habib “Analyzing dispersive optical solitons in nonlinear models using an analytical technique and its applications” Optical And Quantum Electronics, January 2024  DOI:
  • 34. Jamshad Ahmad, Zulaikha Mustafa, Muhammad Nadeem “Optical solutions to the truncated M-fractional Schr¨odinger-KdV equation via an analytical method” Journal Of Mathematical Chemistry, November 2023  DOI:
  • 35. Jamshad Ahmad, Bushra Khatoon Siddiqui, Qazi Mahmood Ul Hassan, Taseer Muhammad “Modeling Blood Flow in a Stenotic Artery Using Maxwell Au-Bloood Nanofluid: Insights into Hemodynamics and Nanoparticle Dispersion” BioNanoScience, November 2023  DOI: https://doi.org/10.1007/s12668-023-01232-9
  • 36. Jamshad Ahmad, Zulaikha Mustafa “Analysis of soliton solutions with different wave configurations to the fractional coupled nonlinear Schr¨odinger equations and applications” Optical And Quantum Electronics, October 2023  DOI:
  • 37. Jamshad Ahmad, Sobia Rani “Study of soliton solutions with different wave formations to model of nonlinear Schr¨odinger equation with mixed derivative and applications” Optical And Quantum Electronics, October 2023  DOI:
  • 38. Sonia Akram, Jamshad Ahmad, Asghar Ali, Taseer Mohammad “Retrieval of diverse soliton, lump solutions to a dynamical system of the nonlinear (4+1) Fokas equation and stability analysis” Optical And Quantum Electronics, October 2023  DOI:
  • 39. Sonia Akram, Jamshad Ahmad , Shafqat-Ur-Rehman, Shalan Alkarni, Nehad Ali Shah “Exploration of solitary wave solutions of highly nonlinear KDV-KP equation arise in water wave and stability analysis” Results In Physics, October 2023  DOI:
  • 40. Sara Javed, Asghar Ali, Jamshad Ahmad, Rashida Hussain “Study the dynamic behavior of bifurcation, chaos, time series analysis and soliton solutions to a Hirota model” Optical And Quantum Electronics, October 2023  DOI:
  • 41. Sonia Akram, ,Jamshad Ahmad, Shafqat-Ur-Rehman, Shalan Alkarni, Nehad Ali Shah “Analysis of lump solutions and modulation instability to fractional complex Ginzburg-Landau equation arise in optical fibers” Results In Physics, September 2023  DOI:
  • 42. Shafqat-Ur-Rehman, Jamshad Ahmad, Taseer Muhammad “Dynamics of novel exact soliton solutions to Stochastic Chiral Nonlinear Schro¨dinger Equation” Alexandria Engineering Journal, September 2023  DOI: https://doi.org/10.1016/j.aej.2023.08.014
  • 43. Younes Chahlaoui, Asghar Ali, Jamshad Ahmad, Sara Javed “Dynamical behavior of chaos, bifurcation analysis and soliton solutions to a Konno-Onno model” Plos One, September 2023  DOI:
  • 44. Asghar Ali, Jamshad Ahmad, Sara Javed, Shalan Alkarni, Nehad Ali Shah “Investigate the dynamic nature of soliton solutions and bifurcation analysis to a new generalized two-dimensional nonlinear wave equation with its stability” Results In Physics, September 2023  DOI:
  • 45. Muhammad Nadeem, Jamshad Ahmad, Fatima Nusrat, Loredana Florentina Iambor “Fuzzy solutions of some variants of the fractional order Korteweg-de-Vries equations via an analytical method” Alexandria Engineering Journal, August 2023  DOI: https://doi.org/10.1016/j.aej.2023.08.012
  • 46. Yasi Arfat, Supak Phiangsungnoen, Poom Kumam, Muhammad Aqeel Ahmad Khan, Jamshad Ahmad “Some Variant of Tseng Splitting Method with accelerated Visco-Cesaromeans for Monotone Inclusion Problems” AIMS Mathematics, August 2023  DOI: doi: 10.3934/math.20231254
  • 47. Jamshad Ahmad, Zulaikha Mustafa, Shafqat-Ur-Rehman, Nasser Bin Turki, Nehad Ali Shah “Solitary wave structures for the stochastic Nizhnik-Novikov-Veselov system via modified generalized rational exponential function method” Results In Physics, July 2023  DOI:
  • 48. Jamshad Ahmad, Sobia Rani, Nasser Bin Turki, Nehad Ali Shah “Novel resonant multi-soliton solutions of time fractional coupled nonlinear Schr¨odinger equation in optical fiber via an analytical method” Results In Physics, July 2023  DOI:
  • 49. Sonia Akram, Jamshad Ahmad, Nasser Bin Turki, Nehad Ali Shah “On the exploration of soliton solutions of the nonlinear Manakov system and its sensitivity analysis” Results In Physics, July 2023  DOI:
  • 50. Jamshad Ahmad, Sonia Akram, Shafqat-Ur-Rehman, Nasser Bin Turki, Nehad Ali Shah “Description of soliton and lump solutions to M-truncated stochastic Biswas-Arshad model in optical communication” Results In Physics, July 2023  DOI:
  • 51. Asghar Ali, Jamshad Ahmad, Sara Javed “Investigating the dynamics of soliton solutions to the fractional coupled nonlinear Schr¨odinger model with their bifurcation and stability analysis” Optical And Quantum Electronics, July 2023  DOI:
  • 52. Jamshad Ahmad, Sonia Akram, Kanza Noor, Muhammad Nadeem, Amelia Bucur, Yahya Alsayaad “Soliton solutions of fractional extended nonlinear schrödinger equation arising in plasma physics and nonlinear optical fiber” Scientific Reports, July 2023  DOI:
  • 53. Asghar Ali, Jamshad Ahmad, Sara Javed “Exploring the dynamic nature of soliton solutions to the fractional coupled nonlinear Schrödinger model with their sensitivity analysis” Optical And Quantum Electronics, June 2023  DOI:
  • 54. Asghar Ali, Jamshad Ahmad, Sara Javed, Shafqat-Ur-Rehman “Exact soliton solutions and stability analysis to (3+1)-dimensional nonlinear Schro¨dinger model” Alexandria Engineering Journal, June 2023  DOI: https://doi.org/10.1016/j.aej.2023.06.067
  • 55. Jamshad Ahmad*, Zulaikha Mustafa, Shafqat-Ur-Rehman “Dynamics of exact solutions of nonlinear resonant Schr¨odinger equation utilizing conformable derivatives and stability analysis” European Physical Journal D, June 2023  DOI:
  • 56. Asghar Ali, Jamshad Ahmad, Sara Javed, Shafqat-Ur-Rehman “Analysis of chaotic structures, bifurcation and soliton solutions to fractional Boussinesq model” Physica Scripta, June 2023  DOI:
  • 57. Sonia Akram, Jamshad Ahmad , Shafqat-Ur-Rehman “Stability analysis and dynamical behavior of solitons in nonlinear optics modelled by Lakshmanan–Porsezian–Daniel equation” Optical And Quantum Electronics, June 2023  DOI:
  • 58. Sonia Akram, Jamshad Ahmad , Shafqat-Ur-Rehman, Tayyaba Younas “Stability analysis and dispersive optical solitons of fractional Schr¨odinger-Hirota equation” Optical And Quantum Electronics, June 2023  DOI:
  • 59. Shafqat-ur-Rehman, Jamshad Ahmad “Stability analysis and novel optical pulses to Kundu–Mukherjee–Naskar model in birefringent fibers” International Journal Of Modern Physics B, May 2023  DOI:
  • 60. Jamshad Ahmad, Sonia Akram, Shafqat-Ur-Rehman, Asghar Ali “Analysis of new soliton type solutions to generalized extended (2+1)-dimensional Kadomtsev–Petviashvili equation via two techniques” Ain Shams Engineering Journal, May 2023  DOI:
  • 61. Jamshad Ahmad, Zulaikha Mustafa, Shafqat-Ur-Rehman “Solitonic solutions of two variants of nonlinear Schrodinger model by using exponential function method” Optical And Quantum Electronics, May 2023  DOI:
  • 62. Sonia Akram, Jamshad Ahmad, Shafqat-Ur-Rehman, Shahzad Sarwar, Asghar Ali “Dynamics of soliton solutions in optical fibers modelled by perturbed nonlinear Schr¨odinger equation and stability analysis” Optical And Quantum Electronics, March 2023  DOI:
  • 63. Asghar Ali, Jamshad Ahmad, Sara Javed “Stability analysis and novel complex solutions to the malaria model utilising conformable derivatives” European Physical Journal Plus, March 2023  DOI:
  • 64. Shafqat-ur-Rehman, Jamshad Ahmad “Diverse optical solitons to nonlinear perturbed Schrödinger equation with quadratic-cubic nonlinearity via two efficient approaches” Physica Scripta, February 2023  DOI:
  • 65. Asghar Ali, Jamshad Ahmad, Sara Javed “Solitary wave solutions for the originating waves that propagate of the fractional Wazwaz-Benjamin-Bona-Mahony system” Alexandria Engineering Journal, February 2023  DOI: https://doi.org/10.1016/j.aej.2023.01.063
  • 66. Muhammad Bilal, Jamshad Ahmad “A variety of exact optical soliton solutions to the generalized (2+1)-dimensional dynamical conformable fractional Schrödinger model” Results In Physics, January 2023  DOI:
  • 67. Shafqat-ur-Rehman, Jamshad Ahmad “Dynamics of Optical and other soliton solutions in fiber Bragg gratings with Kerr law and stability analysis” Arabian Journal For Science And Engineering, January 2023  DOI:
  • 68. Kanza Noor and Jamshad Ahmad “Computational solution of Fractional Reaction Diffusion Equations via an Analytical Method” Journal of Science and Arts, September 2022  DOI: https://doi.org/10.46939/J.Sci.Arts-22.3-a08
  • 69. Aniqa Zulfiqar, Jamshad Ahmad, Qazi Mahmood ul Hassan “Analysis of Some new Wave Solutions of Fractional Order Generalized Pochhammer-Chree Equation Using Exp-Function Method” Optical And Quantum Electronics, September 2022  DOI:
  • 70. Muhammad Bilal, Jamshad Ahmad “Analysis in fiber Bragg gratings with Kerr law non-linearity for diverse optical soliton solutions by reliable analytical techniques” Modern Physics Letters B, September 2022  DOI:
  • 71. Shafqat-ur-Rehman and Jamshad Ahmad “Dynamics of Optical and multiple lump solutions to the fractional coupled nonlinear Schrödinger equation” Optical And Quantum Electronics, August 2022  DOI:
  • 72. Muhammad Bilal, Shafqat-ur-Rehman, Jamshad Ahmad “Dynamical nonlinear wave structures to the predator–prey model with conformable derivative and its stability analysis” Pramana-Journal Of Physics, August 2022  DOI:
  • 73. Shafqat-ur-Rehman, Muhammad Bilal, Jamshad Ahmad “Highly dispersive optical and other soliton solutions to fiber Bragg gratings with the application of different mechanisms” International Journal Of Modern Physics B, July 2022  DOI:
  • 74. Attia Rani, Muhammad Ashraf, Muhammad Shakeel, Qazi Mahmood-Ul-Hassan, Jamshad Ahmad “Analysis of Some new Wave solutions of DNA-Peyrard Bishop Equation via Mathematical Method” Modern Physics Letters B, July 2022  DOI:
  • 75. Shumaila Naz, Qazi Mahmood-Ul-Hassan, Jamshad Ahmad, Aniqa Zulfiqar “Dynamics of New Optical solutions for Nonlinear Equations via a Novel Analytical Technique” Optical And Quantum Electronics, June 2022  DOI:
  • 76. Muhammad Bilal, Shafqat-ur-Rehman, Jamshad Ahmad “Dispersive solitary wave solutions for the dynamical soliton model by three versatile analytical mathematical methods” European Physical Journal Plus, June 2022  DOI:
  • 77. Muhammad Bilal, Jamshad Ahmad “Investigation of diverse genres exact soliton solutions to the nonlinear dynamical model via three mathematical methods” Journal of Ocean Engineering and Science, May 2022  DOI: https://doi.org/10.1016/j.joes.2022.05.031
  • 78. Shafqat-ur-Rehman and Jamshad Ahmad “Investigation of exact soliton solutions to Chen–Lee–Liu equation in birefringent fibers and stability analysis” Journal of Ocean Engineering and Science, May 2022  DOI: https://doi.org/10.1016/j.joes.2022.05.026
  • 79. Muhammad Bilal, Shafqat-ur-Rehman, Jamshad Ahmad “The study of new optical soliton solutions to the time-space fractional nonlinear dynamical model with novel mechanisms” Journal of Ocean Engineering and Science, May 2022  DOI: https://doi.org/10.1016/j.joes.2022.05.027
  • 80. Muhammad Bilal, Muhammad Younis, Shafqat-ur-Rehman, Jamshad Ahmad, Usman Younas “Investigation of new solitons and other solutions to the modified nonlinear Schrodinger equation in ocean engineering” Journal of Ocean Engineering and Science, April 2022  DOI: https://doi.org/10.1016/j.joes.2022.04.031
  • 81. Muhammad Bilal, Shafqat-ur-Rehman, Jamshad Ahmad “Stability analysis and diverse nonlinear optical pluses of dynamical model in birefringent fibers without four-wave mixing” Optical And Quantum Electronics, April 2022  DOI:
  • 82. Muhammad Bilal, Shafqat-ur-Rehman, Jamshad Ahmad “The study of solitary wave solutions to the time conformable Schrodinger system by a powerful computational technique” Optical And Quantum Electronics, March 2022  DOI:
  • 83. Aniqa Zulfiqar, Jamshad Ahmad “Dynamics of new Optical Solutions of Fractional Perturbed Schrödinger Equation with Kerr Law Nonlinearity Using a Mathematical Method” Optical And Quantum Electronics, March 2022  DOI:
  • 84. Attia Rani, Muhammad Ashraf, Jamshad Ahmad, Qazi Mahmod Ul Hassan “Soliton Solutions of the Caudrey–Dodd–Gibbon Equation Using Three Expansion Methods and Applications” Optical And Quantum Electronics, February 2022  DOI:
  • 85. Shafqat-ur-Rehman, Jamshad Ahmad “Dispersive multiple lump solutions and soliton’s interaction to the nonlinear dynamical model and its stability analysis” European Physical Journal D, January 2022  DOI:
  • 86. Aniqa Zulfiqar, Jamshad Ahmad, Attia Rani, Qazi Mahmood Ul Hassan “Wave Propagations in Nonlinear Low-Pass Electrical Transmission Lines through Optical Fiber Medium” Mathematical Problems In Engineering, January 2022  DOI:
  • 87. Tukur Abdulkadir Sulaiman, Usman Younas, Muhammad Younis, Jamshad Ahmad, Shafqat-ur-Rehman, Muhammad Bilal, Abdullahi Yusuf “Modulation instability analysis, optical solitons and other solutions to the (2+1)-dimensional hyperbolic nonlinear Schrodinger’s equation” Computational Methods for Differential Equations, January 2022  DOI: DOI:10.22034/cmde.2020.38990.1711
  • 88. 94. Muhammad Bilal, Shafqat-ur-Rehman, Jamshad Ahmad “Lump-periodic, some interaction phenomena and breather wave solutions to the (2+1)-rth dispersionless Dym equation” Modern Physics Letters B, December 2021  DOI:
  • 89. Muhammad Bilal, Shafqat-ur-Rehman, Jamshad Ahmad “Dynamics of soliton solutions in saturated ferromagnetic materials by a novel mathematical method” Journal Of Magnetism And Magnetic Materials, November 2021  DOI:
  • 90. Ehsan Ul Haq, Qazi Mahmood Ul Hassan, Jamshad Ahmad, Kubra Ehsan “Fuzzy Solution of System of Fuzzy Fractional Problems Using a Reliable Method” Alexandria Engineering Journal, August 2021  DOI: https://doi.org/10.1016/j.aej.2021.08.034
  • 91. Aniqa Zulfiqar, Jamshad Ahmad “Computational Solutions of Fractional (2+1)-Dimensional Ablowitz-Kaup-Newell-Segur Equation Using an Analytic Method and Application” Arabian Journal For Science And Engineering, July 2021  DOI:
  • 92. Aniqa Zulfiqar, Jamshad Ahmad “Soliton Solution of Fractional Sharma-Tasso-Olever Equation via an Efficient -expansion Method” Ain Shams Engineering Journal, July 2021  DOI:
  • 93. Angbeen Iqbal , Jamshad Ahmad, Qazi Mahmood Ul Hassan “Application of An Effective Method on The System of Nonlinear Fuzzy Integro-Differential Equations” Journal of Science and Arts, June 2021  DOI: https://doi.org/10.46939/J.Sci.Arts-21.2-a08
  • 94. Aniqa Zulfiqar, Jamshad Ahmad “Solitary Wave Solutions of Some Conformable Time-Fractional Coupled Systems Via an Analytic Approach” Journal of Science and Arts, June 2021  DOI: https://doi.org/10.46939/J.Sci.Arts-21.2-a15
  • 95. Muhammad Bilal, Shafqat-ur-Rehman, Jamshad Ahmad “Investigation of optical solitons and modulation instability analysis to the Kundu-Mukherjee-Naskar model” Optical And Quantum Electronics, May 2021  DOI:
  • 96. Muhammad Bilal, Shafqat-ur-Rehman, Jamshad Ahmad “New exact solitary wave solutions for the 3D-FWBBM model in arising shallow water waves by two analytical methods” Results In Physics, May 2021  DOI:
  • 97. Attia Rani, Aniqa Zulfiqar, Jamshad Ahmad, Qazi Mahmod Ul Hassan “New soliton wave structures of fractional Gilson-Pickering equation using tanh-coth method and their applications” Results In Physics, April 2021  DOI:
  • 98. Jamshad Ahmad, Angbeen Iqbal, and Qazi Mahmood Ul Hassan “Study of Nonlinear Fuzzy Integro-differential Equations Using Mathematical Methods and Applications” International Journal of Fuzzy Logic and Intelligent Systems, March 2021  DOI: http://doi.org/10.5391/IJFIS.2021.21.1.76
  • 99. Aniqa Zulfiqar, Jamshad Ahmad “New Optical Solutions of Conformable Fractional Perturbed Gerdjikov-Ivanov Equation in Mathematical Nonlinear Optics” Results In Physics, January 2021  DOI:
  • 100. Aniqa Zulfiqar, Jamshad Ahmad “Comparative study of two techniques on some nonlinear problems based ussing conformable derivative” Nonlinear Engineering - Modeling and Application, December 2020  DOI: https://doi.org/10.1515/nleng-2020-0030
  • 101. Shafqat ur Rehman, Jamshad Ahmad “Modulation instability analysis and optical solitons in birefringent fibers to RKL equation without four wave mixing” Alexandria Engineering Journal, November 2020  DOI: https://doi.org/10.1016/j.aej.2020.10.055
  • 102. Aniqa Zulfiqar, Jamshad Ahmad “Soliton Solutions of Fractional Modified Unstable Schrödinger Equation Using Exp-Function Method” Results In Physics, October 2020  DOI:
  • 103. Jawaria Tariq, Jamshad Ahmad “Application of Aboodh Transform on Some Fractional Order Mathematical Models” Journal of Science and Arts, September 2020  DOI: https://doi.org/10.46939/J.Sci.Arts-20.3-a13
  • 104. Jawaria Tariq, Jamshad Ahmad “Application of Aboodh Transform on Some Fractional Order Mathematical Models” Journal of Science and Arts, September 2020  DOI: https://doi.org/10.46939/J.Sci.Arts-20.3-a13
  • 105. Aniqa Zulfiqar, Jamshad Ahmad “Exact Solitary Wave Solutions of Fractional Modified Camassa-Holm Equation Using an Efficient Method” Alexandria Engineering Journal, July 2020  DOI: https://doi.org/10.1016/j.aej.2020.06.002
  • 106. Aniqa Zulfiqar, Jamshad Ahmad, Qazi Mahmood Ul Hassan “Analytical Study Of Fractional Newell–Whitehead–Segel Equation Using An Efficient Method” Journal of Science and Arts, December 2019  DOI: 839-850
  • 107. AHMAD, JAMSHAD; GHAZAL, IRSA; SHAKEEL, MUHAMMAD; HASSAN, QAZI MAHMOOD UL “Numerical Investigation of Some Fractional Integro differential Equations Via A New Derivative Approach” Journal of Science and Arts, September 2019  DOI: 601-612
  • 108. Jamshad Ahmad, Zeenat Bibi, Asghar Ali “On Fuzzy Integro Differential Equations By Using Modified Variational Iteration Method” Journal of Science and Arts, March 2019  DOI: 41-48
  • 109. Kubra Ehsan, Jamshad Ahmad “On Some Fuzzy Fractional Differential Equations Using Differential Transform Method” Journal of Science and Arts, December 2018  DOI: 959-972
  • 110. Jamshad Ahmad*and Jawaria Tariq “Application of Aboodh Differential Transform Method on Some Higher Order Problems” Journal of Science and Arts, March 2018  DOI: 5-18
  • 111. 10. K. Ayub, M.Y. Khan, M. Ashraf, Jamshad Ahmad, and Q.M. Hassan “On some results of third-grade non-Newtonian fluid flow between two parallel plate” European Physical Journal Plus, December 2017  DOI:
  • 112. K. Ayub, M.Y. Khan, Q.M, Hassan, and Jamshad Ahmad “An Efficient Algorithm for Computation of Solitary Wave Solutions to Nonlinear Differential Equations” Pramana-Journal Of Physics, September 2017  DOI:
  • 113. K. Ayub, M.Y. Khan, Q.M, Hassan, and Jamshad Ahmad “Solitary Wave Solutions for MHD Flow of Viscous Fluid through Convergent or Divergent Channel” Journal Of Magnetics, September 2017  DOI:
  • 114. Jamshad Ahmad, and Syed Tauseef Mohyud-Din “An Efficient Algorithm for Nonlinear Fractional Partial Differential Equations” Proceedings of the Pakistan Academy of Sciences, December 2015  DOI: 381–388
  • 115. Jamshad Ahmad*, and S. T. Mohyud-Din “Solving wave and diffusion equations on cantor sets” Proceedings of the Pakistan Academy of Sciences, March 2015  DOI: 71-77
  • 116. Jamshad Ahmad and Syed Tauseef Mohyud-Din “An Efficient Algorithm for Some Highly Nonlinear Fractional PDEs in Mathematical Physics” Plos One, December 2014  DOI:
  • 117. M. Shakeel, Q. M. Ul-Hassan, Jamshad Ahmad and Tauseef Naqvi “xact solutions of the Time Fractional BBM- Burger Equation by Novel -Expansion Method” Advances In Mathematical Physics, November 2014  DOI:
  • 118. Jamshad Ahmad* and Syed Tauseef Mohyud-Din “Adomian’s Decomposition Method for Solving Fractional Ginzburg-Landau Equation Arising in Mathematical Physics Using Jumarie’s Fractional Derivative” Science International Lahore, June 2014  DOI:
  • 119. Jamshad Ahmad, S. T. Mohyud-Din, X.-J. Yang “Local fractional decomposition method on wave equation in fractal strings” Mitteilungen Klosterneuburg, February 2014  DOI:
  • 120. Qazi Mahmood ul Hassan, Jamshad Ahmad, Muhammad Shakeel, Bilal Ahmad and Syed Tauseef Mohyud-Din “Solution of Biological Population Model using Homotopy Analysis Method” World Applied Sciences Journal, December 2013  DOI:
  • 121. Jamshad Ahmad*, Q. M. Hassan, S. T. Mohyud-Din “On linear and nonlinear fractional PDEs” Theoretical and Applied Mechanics, December 2013  DOI: doi:10.2298/TAM1304511J
  • 122. Shafqat-ur-Rehman, Jamshad Ahmad “Dynamics of Optical and other soliton solutions in fiber Bragg gratings with Kerr law and stability analysis” Arabian Journal For Science And Engineering, June 0222  DOI:

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