Assist. Prof. Dr. Reem Abdullah Sadan Aljethi | Differentiation equation | Best Researcher Award

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Assist. Prof. Dr. Reem Abdullah Sadan Aljethi | Differentiation equation | Best Researcher Award

Associate Professor | Imam Mohammad Ibn Saud Islamic University | Saudi Arabia

Assist. Prof. Dr. Reem Abdullah Sadan Aljethi is an accomplished scholar in Applied Mathematics whose expertise lies prominently in the study and advancement of Differentiation Equation systems. Her academic journey, including a Doctor of Philosophy from Universiti Putra Malaysia and earlier degrees from King Saud University, shaped her deep engagement with Differentiation Equation models and fractional calculus. With professional experience as a Lecturer, Vice Dean, and currently an Associate Professor at Imam Mohammad Ibn Saud Islamic University, she has significantly contributed to teaching, research, and academic administration. Her research explores fractional Differentiation Equation formulations, Lévy stochastic processes, and applications in financial and physical systems. Her Q1-ranked publications in journals like Mathematics and Chaos, Solitons & Fractals highlight her command of complex Differentiation Equation frameworks. Recognized through her participation in international conferences and leadership programs, she exhibits strong analytical and computational skills, particularly in MATLAB and mathematical modeling. Her dedication to the Differentiation Equation field continues to influence emerging studies in nonlinear systems, fractional models, and applied mathematics. Overall, Assist. Prof. Dr. Reem Abdullah Sadan Aljethi’s scholarly path exemplifies excellence, innovation, and leadership in the global study of Differentiation Equation research and its expanding interdisciplinary applications.

Profiles: Google Scholar | ORCID

Featured Publications

1. Aljethi, R. A., & Kılıçman, A. (2022). Financial applications on fractional Lévy stochastic processes. Fractal and Fractional, 6(5), 278.

2. Aljethi, R. A., & Kılıçman, A. (2023). Analysis of fractional differential equation and its application to realistic data. Chaos, Solitons & Fractals, 171, 113446.

3. Aljethi, R. A., & Kılıçman, A. (2023). Derivation of the fractional Fokker–Planck equation for stable Lévy with financial applications. Mathematics, 11(5), 1102.

4. Aljedhi, R. A., & Kılıçman, A. (2020). Fractional partial differential equations associated with Lévy stable process. Mathematics, 8(4), 508.

5. Ejaz Hussain, U. Y., Aljethi, R. A., & Farooq, K. (2025). Optical multi-peakon dynamics in the fractional cubic–quintic nonlinear pulse propagation model using a novel integral approach. Fractal and Fractional, 9(10), 631.

Dr. Prity Kumari | Mathematics | Women Researcher Award

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Dr. Prity Kumari | Mathematics | Women Researcher Award

PhD scholar | National Institute of Technology | India

Dr. Prity Kumari is an accomplished researcher in Mathematics with expertise in graph theory, combinatorics, cryptography, wireless sensor networks, and machine learning, demonstrating a strong academic and professional foundation through advanced studies and significant teaching experience in engineering mathematics, numerical methods, and discrete mathematics. Her doctoral work focused on the application of combinatorial design in wireless sensor networks, reflecting her depth in both theoretical and applied Mathematics. She has published impactful research in reputed SCIE and Q1/Q2 journals, contributing to key areas like group key management, cryptographic security, and re-keying prediction models using Mathematics-driven combinatorial and machine learning approaches. With fellowships, merit-based scholarships, and active participation in national-level workshops on post-quantum cryptography, cyber security, and Mathematics for machine learning, she has broadened her expertise and collaborative exposure. Dr. Prity Kumari has also enriched her professional skills through roles as a Mathematics faculty and teaching assistant, guiding learners in foundational and advanced topics of Mathematics. Her research skills highlight proficiency in combinatorial design, cryptographic applications, algorithmic development, and predictive modeling, aligning with cutting-edge directions in Mathematics and computer science. Awards, honors, and fellowships further strengthen her academic profile, demonstrating excellence and commitment. Beyond research, she engaged in leadership roles like hostel representative, reflecting organizational and interpersonal abilities. In conclusion, Dr. Prity Kumari embodies a Mathematics scholar whose contributions interconnect combinatorial structures, cryptographic security, and applied computational methods, making her a valuable academic and researcher with strong potential for further advancing the field of Mathematics.

Profiles: Google Scholar | ORCID

Featured Publications

1. Kumari, P., & Singh, K. R. (2024). Re-keying analysis in group key management of wireless sensor networks. Cryptography and Communications, 16(3), 665–677.

2. Mandal, R. K. P. K. N. R. D. S. S. K. (2024). Experimental comparison of pool boiling characteristics between CNT, GO, and CNT + GO-coated copper substrate. Heat Transfer. Advance online publication.

3. Kumar, P. K. K. R. S. R. (2025). Stacking ensemble algorithm to predict re-keying in group key management. Arabian Journal for Science and Engineering, 1–15.

4. Pegu, J., Singh, K. R., Kumari, P., & Mishra, V. N. (2025). Decomposition of corona graph. Filomat, 39(10), 3321–3328.

5. Kumari, P., & Singh, K. R. (2025). Re-keying in group key management for wireless sensor network using nested balanced incomplete block designs. IETE Journal of Research, 1–13.

Dr. Akinbo Bayo Johnson | Mathematics | Best Researcher Award

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Dr. Akinbo Bayo Johnson | Mathematics | Best Researcher Award

Senior Lecturer | Federal College of Education, Abeokuta, Nigeria and Postdoctoral researcher at Universidade Federal De Itajuba | Brazil 

Dr. Akinbo Bayo Johnson is a distinguished scholar in applied mathematics whose expertise spans fluid dynamics, entropy generation, nano and non-Newtonian fluids, thermodynamic models, and computational mathematics. With a Ph.D. in applied mathematics and solid foundations from advanced studies in mathematics, his academic journey has been dedicated to advancing theoretical and applied aspects of mathematics. He has served as a lecturer, senior researcher, and currently contributes as a postdoctoral researcher in Brazil, showcasing professional experience across teaching, supervision, and international research collaborations. His research interests are deeply rooted in mathematics, where he explores bioconvectional fluids, heat and mass transfer, and mathematical modeling, all of which have resulted in impactful publications in high-ranking journals. Dr. Akinbo has been honored with awards such as the Best Paper Award, Tetfund Postdoctoral Award, and multiple recognitions from scientific associations, reflecting his excellence in mathematics-driven research. His professional memberships in the Mathematical Association of Nigeria and related bodies further highlight his integration within the mathematics community. Skilled in MATHEMATICA programming and computational approaches, he has applied mathematics extensively in solving differential equations, thermodynamic systems, and fluid mechanics problems. His career demonstrates consistent contributions as a reviewer for international journals, strengthening the dissemination of mathematical knowledge. Overall, Dr. Akinbo Bayo Johnson embodies a commitment to mathematics through education, research, and professional service, and his dedication ensures that mathematics remains a vital tool in addressing complex scientific challenges while inspiring the next generation of mathematics researchers.

Profiles: Scopus | Google Scholar | ORCID

Featured Publications

1. Akinbo, B. J., & Olajuwon, B. I. (2023). Impact of radiation and heat generation/absorption in a Walters’ B fluid through a porous medium with thermal and thermo diffusion in the presence of chemical reaction. International Journal of Modelling and Simulation, 43(2), 87–100.

2. Akinbo, B. J., & Olajuwon, B. I. (2021). Impact of radiation and chemical reaction on stagnation-point flow of hydromagnetic Walters' B fluid with Newtonian heating. International Communications in Heat and Mass Transfer, 121, 105115.

3. Akinbo, B. J., & Olajuwon, B. I. (2019). Homotopy analysis investigation of heat and mass transfer flow past a vertical porous medium in the presence of heat source. International Journal of Heat & Technology, 37(3).

4. Akinbo, B. J., & Olajuwon, B. I. (2021). Radiation and thermal-diffusion interaction on stagnation-point flow of Walters' B fluid toward a vertical stretching sheet. International Communications in Heat and Mass Transfer, 126, 105471.

5. Akinbo, B. J., & Olajuwon, B. I. (2021). Heat transfer analysis in a hydromagnetic Walters' B fluid with elastic deformation and Newtonian heating. Heat Transfer, 50(3), 2033–2048.

6. Akinbo, B. J., Faniran, T., & Ayoola, E. O. (2015). Numerical solution of stochastic differential equations. International Journal of Advanced Research in Science, Engineering and Technology.

7. Akinbo, B. J., & Olajuwon, B. I. (2019). Heat and mass transfer in magnetohydrodynamics (MHD) flow over a moving vertical plate with convective boundary condition in the presence of thermal radiation. Sigma Journal of Engineering and Natural Sciences, 37(3), 1031–1053.

8. Akinbo, B. (2021). Influence of convective boundary condition on heat and mass transfer in a Walters’ B fluid over a vertical stretching surface with thermal-diffusion effect. Journal of Thermal Engineering, 7(7), 1784–1796.

9. Akinbo, B. J., & Olajuwon, B. I. (2019). Convective heat and mass transfer in electrically conducting flow past a vertical plate embedded in a porous medium in the presence of thermal radiation and thermo diffusion. Computational Thermal Sciences: An International Journal, 11(4).

10. Akinbo, B. J., & Olajuwon, B. I. (2025). Significance of Cattaneo-Christov heat flux model and heat generation/absorption with chemical reaction in Walters’ B fluid via a porous medium in the presence of Newtonian heating. International Journal of Modelling and Simulation, 45(1), 137–146.

Dr. Suliman Khan | Numerical Analysis | Best Researcher Award

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Dr. Suliman Khan | Numerical Analysis | Best Researcher Award

Postdoctoral Fellow at Nanjing University of Aeronautics and Astronautics | China

Numerical Analysis defines the foundation of Dr. Suliman Khan’s academic journey. His summary reflects a deep commitment to exploring the complexities of Numerical Analysis in both theoretical and applied domains. With a focus on highly oscillatory problems and physics-informed models, he uses Numerical Analysis as a tool to solve challenging equations. He integrates Numerical Analysis with machine learning, structural mechanics, and PDEs modeling, creating innovative solutions to real-world problems. His vision aligns Numerical Analysis research with education, fostering critical thinking and inspiring future mathematicians. This summary illustrates how Numerical Analysis serves as the bridge between computational advancements and practical applications, enabling continuous growth in modern scientific computing, engineering collaborations, and advanced mathematical problem-solving.

Professional Profiles 

Google Scholar Profile | ORCID Profile

Education 

Dr. Suliman Khan’s education centers around mastering the field of Numerical Analysis through rigorous training and research. His academic progression reflects a sustained focus on Numerical Analysis in applied mathematics, computational mathematics, and scientific computing. He pursued advanced degrees emphasizing Numerical Analysis and integral equations with oscillatory kernels, deepening his expertise in solving complex integrals. His thesis projects and research topics demonstrate advanced Numerical Analysis techniques, bridging oscillatory integral computation with practical boundary element methods. This education path builds the analytical foundation necessary for solving PDEs, developing innovative algorithms, and contributing to global Numerical Analysis research communities. By integrating theoretical understanding with computational practice, his academic training stands as a model for excellence in Numerical Analysis education.

Experience 

Dr. Suliman Khan’s professional experience reflects an application-driven approach to Numerical Analysis across international academic and research environments. Through postdoctoral fellowships, he enhanced Numerical Analysis techniques for aerospace structures and advanced computational modeling. He engaged in teaching roles, conveying Numerical Analysis principles to undergraduate and postgraduate students, guiding them in applying Numerical Analysis methods to solve mathematical and engineering problems. His responsibilities included supervising projects, delivering specialized lectures, and contributing to research teams developing Numerical Analysis-based simulations. This combination of teaching, research, and collaboration allowed him to evolve Numerical Analysis applications in boundary integral equations, structural mechanics, and scientific computing. His professional journey continues to strengthen global connections while advancing Numerical Analysis research and its innovative applications.

Research Interest 

Dr. Suliman Khan’s research interest revolves around extending the frontiers of Numerical Analysis to address modern mathematical and engineering challenges. His primary focus includes highly oscillatory problems, integral equations, and PDE modeling through Numerical Analysis techniques. He investigates physics-informed neural networks (PINNs), using Numerical Analysis to integrate computational intelligence with differential equations. His interests span radial basis functions, structural mechanics modeling, and Euler-Bernoulli and Timoshenko beam simulations, all rooted in Numerical Analysis frameworks. He explores computational strategies that combine theoretical precision with practical scalability, ensuring Numerical Analysis remains a driving force in scientific discovery. These research directions ensure Numerical Analysis serves not only academic curiosity but also industry-relevant innovation, bridging mathematical rigor with real-world applications.

Award and Honor

Recognition of Dr. Suliman Khan’s contributions to Numerical Analysis is reflected in various awards and honors. He received prestigious scholarships and appreciation certificates acknowledging his dedication to Numerical Analysis research and teaching. His leadership roles in academic networks highlight his commitment to promoting Numerical Analysis as an essential discipline within mathematics and engineering. His efforts to integrate Numerical Analysis into computational science have earned respect among peers globally. Through continuous involvement in high-impact projects, he represents a model of professional integrity and scholarly excellence. These honors validate his vision of advancing Numerical Analysis beyond theoretical studies, contributing significantly to applied mathematics, computational modeling, and collaborative problem-solving in multidisciplinary scientific environments.

Research Skill

Dr. Suliman Khan demonstrates advanced research skills in Numerical Analysis, combining theoretical insights with computational innovation. He develops efficient algorithms for highly oscillatory integrals, applying Numerical Analysis methods to solve integral equations and boundary element problems. His skills extend to machine learning integration, where Numerical Analysis underpins physics-informed neural networks for solving PDEs. He is proficient in mathematical programming languages, simulation environments, and model validation frameworks that rely on Numerical Analysis accuracy. He applies rigorous error analysis, stability checks, and convergence testing, ensuring Numerical Analysis results meet scientific standards. These skills collectively enable groundbreaking contributions to both mathematics and engineering, proving how Numerical Analysis serves as a foundation for modern computational problem-solving.

Publication Top Notes 

Title: Comparative study on heat transfer and friction drag in the flow of various hybrid nanofluids effected by aligned magnetic field and nonlinear radiation
Year: 2021
Citation: 82

Title: Entropy generation approach with heat and mass transfer in magnetohydrodynamic stagnation point flow of a tangent hyperbolic nanofluid
Year: 2021
Citation: 69

Title: Identifying the potentials for charge transport layers free np homojunction-based perovskite solar cells
Year: 2022
Citation: 24

Title: Antisolvent-fumigated grain growth of active layer for efficient perovskite solar cells
Year: 2021
Citation: 22

Title: A well-conditioned and efficient Levin method for highly oscillatory integrals with compactly supported radial basis functions
Year: 2021
Citation: 20

Title: Approximation of Cauchy-type singular integrals with high frequency Fourier kernel
Year: 2021
Citation: 19

Title: On the evaluation of highly oscillatory integrals with high frequency
Year: 2020
Citation: 15

Title: A dual interpolation boundary face method with Hermite-type approximation for elasticity problems
Year: 2020
Citation: 13

Title: An Accurate Computation of Highly Oscillatory Integrals with Critical Points
Year: 2018
Citation: 11

Title: A well-conditioned and efficient implementation of dual reciprocity method for Poisson equation
Year: 2021
Citation: 10

Title: Approximation of oscillatory Bessel integral transforms
Year: 2023
Citation: 9

Title: Numerical Investigation of the Fredholm Integral Equations with Oscillatory Kernels Based on Compactly Supported Radial Basis Functions
Year: 2022
Citation: 6

Title: Numerical approximation of Volterra integral equations with highly oscillatory kernels
Year: 2024
Citation: 5

Title: On the evaluation of Poisson equation with dual interpolation boundary face method
Year: 2021
Citation: 5

Title: A new implementation of DRM with dual interpolation boundary face method for Poisson equation
Year: 2020
Citation: 5

Title: Interpolation based formulation of the oscillatory finite Hilbert transforms
Year: 2022
Citation: 4

Title: On the Convergence Rate of Clenshaw–Curtis Quadrature for Jacobi Weight Applied to Functions with Algebraic Endpoint Singularities
Year: 2020
Citation: 4

Title: On Numerical Computation of Oscillatory Integrals and Integral Equations with Oscillatory Kernels
Year: 2021
Citation: 3

Title: A multiscale domain decomposition approach for parabolic equations using expanded mixed method
Year: 2022
Citation: 2

Title: On Computation of Bessel and Airy Oscillatory Integral Transforms
Year: 2025
Citation: 1

Conclusion

The academic and professional path of Dr. Suliman Khan underscores the transformative power of Numerical Analysis in modern science. His contributions demonstrate how Numerical Analysis enables theoretical breakthroughs and practical engineering solutions. Through teaching, research, and collaboration, he advances Numerical Analysis from abstract computation to actionable methodologies. His dedication ensures Numerical Analysis remains at the heart of applied mathematics, computational modeling, and machine learning integration. The conclusion of this narrative reflects his commitment to leveraging Numerical Analysis for global scientific progress. His vision inspires future mathematicians to embrace Numerical Analysis not just as a field of study but as a dynamic, problem-solving tool for advancing human knowledge.

Dr. Derya Bayril Aykut | Mathematics | Best Researcher Award

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Dr. Derya Bayril Aykut | Mathematics | Best Researcher Award

Research Assistant at Dokuz Eylül University, Turkey

Dr. Derya Bayril Aykut has a distinguished academic profile rooted deeply in Mathematics, contributing significantly to advanced Mathematics research. Her expertise spans pure Mathematics, applied Mathematics, and innovative Mathematics-based methodologies. She has developed original Mathematics theories in geometry and kinematics while applying Mathematics to interdisciplinary fields. Mathematics is central to her academic publications, presentations, and teaching philosophy. With Mathematics as a core foundation, she actively engages in Mathematics communities, contributing to Mathematics conferences, Mathematics seminars, and Mathematics collaborations. Mathematics informs every stage of her scholarly work, from problem formulation to solution development. Her commitment to Mathematics extends beyond research, integrating Mathematics into student mentorship and academic service, reflecting a career entirely shaped by Mathematics excellence.

Professional Profile

Google Scholar

Education 

Dr. Derya Bayril Aykut’s educational journey is firmly anchored in Mathematics, with a doctoral degree in Mathematics and postgraduate specialization in Mathematics. She pursued Mathematics studies at renowned institutions, advancing her understanding of Mathematics theories, Mathematics applications, and Mathematics research techniques. Her doctoral work focused on the application of Mathematics to Lie group analysis and kinematics, demonstrating a mastery of Mathematics problem-solving. Through her education, Mathematics became the framework for her intellectual growth, allowing her to explore both theoretical Mathematics and applied Mathematics. Her continuous academic involvement in Mathematics ensures she stays updated on global Mathematics advancements. Education in Mathematics not only shaped her expertise but also reinforced her dedication to promoting Mathematics in teaching and scholarly projects.

Experience 

Dr. Derya Bayril Aykut’s professional experience reflects a continuous engagement with Mathematics in academia and research. She has taught Mathematics courses, including Calculus I and Calculus II, introducing students to foundational Mathematics concepts and advanced Mathematics techniques. Her professional contributions involve presenting Mathematics research at conferences, publishing Mathematics articles, and participating in Mathematics-focused scientific organizations. Mathematics informs her approach to problem-solving, enabling her to address complex challenges through Mathematics models. She collaborates internationally with Mathematics scholars to expand Mathematics knowledge and practical applications. Her career trajectory demonstrates a seamless integration of Mathematics in teaching, research, and service, ensuring Mathematics remains at the center of her professional identity, inspiring future Mathematics scholars through her academic contributions.

Research Interest 

Dr. Derya Bayril Aykut’s research interests lie within advanced Mathematics, including geometry, kinematics, and applications of Mathematics to physical systems. She investigates Mathematics frameworks for rigid-body motions, Lie group theory, and space kinematics, demonstrating the versatility of Mathematics in addressing real-world and abstract problems. Her work explores Mathematics methods in both theoretical Mathematics and applied Mathematics contexts, bridging pure Mathematics research with interdisciplinary studies. She emphasizes the role of Mathematics in modeling, simulation, and computational problem-solving. Her publications showcase Mathematics innovations that contribute to global Mathematics discourse. She is dedicated to exploring new Mathematics perspectives, ensuring her research remains relevant and impactful within the evolving landscape of Mathematics sciences and applications.

Award and Honor

Dr. Derya Bayril Aykut has received recognition for her contributions to Mathematics, reflecting her commitment to Mathematics advancement. Her achievements in Mathematics include publishing impactful Mathematics research, presenting Mathematics findings at prestigious Mathematics conferences, and receiving honors for excellence in Mathematics education and scholarship. Memberships in Mathematics associations further underline her leadership within the Mathematics community. She has been part of collaborative Mathematics projects recognized nationally and internationally. These awards and honors acknowledge her dedication to Mathematics progress and the dissemination of Mathematics knowledge. Each recognition strengthens her resolve to further integrate Mathematics into academia, research, and professional service, ensuring Mathematics remains a driving force in her academic career.

Research Skill

Dr. Derya Bayril Aykut possesses a broad range of Mathematics research skills, including theoretical Mathematics analysis, applied Mathematics modeling, and computational Mathematics simulations. She excels in Mathematics problem formulation, solution optimization using Mathematics techniques, and interpretation of Mathematics results. Her proficiency in advanced Mathematics tools and programming enhances her ability to work on complex Mathematics challenges. Skilled in both pure Mathematics and applied Mathematics, she bridges the gap between Mathematics theory and practice. Her expertise extends to writing Mathematics research papers, delivering Mathematics presentations, and leading Mathematics collaborations. These Mathematics skills allow her to contribute meaningfully to academic Mathematics discussions, producing high-quality Mathematics outputs recognized in the global Mathematics community.

Publication Top Notes

Title: On plane-symmetric rigid-body motions
Author: D Bayril, JM Selig
Journal: Journal of Geometry

Title: The geometry of line-symmetric rigid-body motions
Author: D Bayril, JM Selig
Journal: Differential Geometry and its Applications

Title: Lie Algebra Contributions to Instantaneous Plane Kinematics
Author: İ Karakılıç, DB Aykut
Journal: Ikonion Journal of Mathematics

Conclusion

Dr. Derya Bayril Aykut’s career is a testament to the transformative power of Mathematics, as every stage of her academic and professional life has been guided by Mathematics principles. From her Mathematics education to her Mathematics research, teaching, and publications, Mathematics serves as the foundation of her contributions to academia. Her dedication to Mathematics excellence is evident in her achievements, skills, and collaborations, all of which enhance the global Mathematics landscape. She continues to promote Mathematics through active participation in Mathematics communities and projects. Her legacy in Mathematics will inspire future generations of Mathematics scholars to embrace Mathematics as both a discipline and a lifelong pursuit.