Luis Manuel Díaz Angulo | Cosmology and Physics | Best Researcher Award

Best Researcher Award

Luis Manuel Díaz Angulo
Universidad de Granada, Spain

Luis Manuel Díaz Angulo is a researcher affiliated with the Universidad de Granada, Spain, whose documented research profile includes work in cosmology and physics and computational methods for electromagnetic problems. His publication record includes recent studies of finite-difference time-domain (FDTD), discontinuous Galerkin time-domain (DGTD), multiconductor transmission-line methods, and computational analysis of Maxwell’s equations.

Luis Manuel Díaz Angulo
Affiliation Universidad de Granada
Country Spain
Scopus ID 35866858300
Documents 53
Citations 723
h-index 14
Subject Area Cosmology and Physics
Event Computer Scientists Awards
ORCID 0000-0002-1690-7892

Abstract

This article presents a scholarly recognition profile for Luis Manuel Díaz Angulo in connection with the Best Researcher Award. The profile records the supplied bibliometric indicators and selected recent publications concerning computational electromagnetics, numerical schemes, and transmission-line modelling. The available record identifies 53 documents, 723 citations, and an h-index of 14 under Scopus author identifier 35866858300. [1]

Keywords

Computational electromagnetics; Maxwell’s equations; FDTD; DGTD; multiconductor transmission lines; numerical computation; electromagnetic compatibility; LTI systems; circuit simulation; cosmology and physics.

Introduction

Díaz Angulo’s supplied publication record demonstrates activity at the intersection of mathematical modelling, numerical computation, and electromagnetic simulation. His recent work addresses the stability, accuracy, computational performance, and coupling of numerical methods used to represent electromagnetic systems. These subjects are relevant to computational physics and engineering applications involving Maxwell’s equations and transmission-line models. [2]

Research Profile

The supplied bibliometric profile associates the researcher with Universidad de Granada and the subject area of Cosmology and Physics. The reported Scopus record contains 53 documents, 723 citations, and an h-index of 14. These indicators provide quantitative information about the indexed publication and citation record but do not independently measure the quality or significance of individual research contributions. [1]

Research Contributions

  • Analysis of local stability for FDTD and DGTD schemes using linear time-invariant systems theory.
  • Evaluation of accuracy and computational performance across different DGTD implementations for Maxwell’s equations.
  • Numerical computation of in-cell parameters for unshielded multiwire structures and coupling between FDTD and multiconductor transmission-line methods.
  • Hybrid integration of a multiconductor transmission-line solver with Ngspice for line interconnections and terminations.

Publications

  1. Local stability of FDTD and DGTD schemes for Maxwell’s equations using LTI systems theory
    • Publication date: November 2026
    • Journal: Computers & Mathematics with Applications
    • Type: Journal Article
  2. An Accuracy and Computational Performance Study of Basis, Operator, and Curvilinear Implementations of DGTD for Maxwell’s Equations
    • Publication date: September 2026
    • Journal: IEEE Transactions on Antennas and Propagation
    • Type: Journal Article
  3. Numerical Computation of Unshielded Multiwires In-Cell Parameters for Coupling Between FDTD and MTL Methods Using Multipolar Expansions
    • Publication date: 2026
    • Journal: IEEE Transactions on Electromagnetic Compatibility
    • Type: Journal Article
  4. Hybridization of Multiconductor Transmission Line Solver With Circuit Solver Ngspice to Treat Line Interconnections and Terminations
    • Publication date: 2025
    • Journal: IEEE Transactions on Electromagnetic Compatibility
    • Type: Journal Article

Research Impact

The reported citation count and h-index indicate that the indexed research has accumulated measurable scholarly attention. The recent publications further show continuity in numerical electromagnetic modelling, including stability analysis, implementation comparisons, electromagnetic compatibility, and circuit coupling. [1]

Award Suitability

For the Best Researcher Award profile, the supplied record provides several documented evaluation dimensions: an indexed publication record, citation activity, h-index, institutional affiliation, and recent peer-reviewed research outputs. These materials can support an award committee’s independent assessment of research productivity, relevance, and scholarly contribution. The numerical indicators should be considered together with publication quality, authorship, originality, and other criteria established by the relevant award process.

Conclusion

Luis Manuel Díaz Angulo’s supplied profile documents research activity associated with computational electromagnetics and physics, supported by 53 indexed documents, 723 citations, and an h-index of 14. The listed 2025–2026 publications demonstrate continuing work on numerical methods for Maxwell’s equations and electromagnetic-system modelling. [1]

References

  1. Elsevier. (n.d.). Scopus author details: Luis Manuel Díaz Angulo, Author ID 35866858300. Scopus.
    https://www.scopus.com/authid/detail.uri?authorId=35866858300
  2. Universidad de Granada. (n.d.). Research and institutional information.
  3. Díaz Angulo, L. M. (2026). Local stability of FDTD and DGTD schemes for Maxwell’s equations using LTI systems theory. Computers & Mathematics with Applications.
    https://doi.org/10.1016/j.camwa.2026.09.006
  4. Díaz Angulo, L. M. (2026). An Accuracy and Computational Performance Study of Basis, Operator, and Curvilinear Implementations of DGTD for Maxwell’s Equations. IEEE Transactions on Antennas and Propagation.
    https://doi.org/10.1109/TAP.2026.3701027
  5. Díaz Angulo, L. M. (2026). Numerical Computation of Unshielded Multiwires In-Cell Parameters for Coupling Between FDTD and MTL Methods Using Multipolar Expansions. IEEE Transactions on Electromagnetic Compatibility.
    https://doi.org/10.1109/TEMC.2026.3713195
  6. Díaz Angulo, L. M. (2025). Hybridization of Multiconductor Transmission Line Solver With Circuit Solver Ngspice to Treat Line Interconnections and Terminations. IEEE Transactions on Electromagnetic Compatibility.
    https://doi.org/10.1109/TEMC.2025.3560361

Dr. Jan Muhammad | Mathematics | Best Researcher Award

Dr. Jan Muhammad | Mathematics | Best Researcher Award

Shanghai University | China

Dr. Jan Muhammad is a distinguished mathematician and postdoctoral researcher specializing in nonlinear partial differential equations (PDEs), soliton theory, and mathematical physics. His research primarily focuses on analytical and semi-analytical approaches for exploring nonlinear dynamical systems, fractional calculus, and optical wave propagation in applied mathematics and engineering contexts. With over 50 peer-reviewed publications in prestigious international journals, Dr. Muhammad has significantly contributed to advancing the theoretical and applied aspects of nonlinear PDEs and fractional models. His studies often explore the mathematical structures governing complex fluid mechanics, magnetohydrodynamics, and fractional optical systems, offering new insights into the behavior of nonlinear waves, stability, and multistability phenomena. His scholarly impact is reflected by 294 Scopus citations across 149 documents with an h-index of 11, showcasing the depth and reach of his contributions. His work is also widely recognized on Google Scholar, emphasizing his growing influence within the global mathematical community. Dr. Muhammad’s ongoing research bridges mathematical theory with real-world physical systems, demonstrating excellence in mathematical modeling, analytical methods, and interdisciplinary applications.

Profile

Scopus

Featured Publications

Muhammad, J., Fang, L., & Guo, Z. (2020). Global weak solutions to a class of compressible non-Newtonian fluids with vacuum. Mathematical Methods in the Applied Sciences, 43, 5234–5249.

Zhu, H., Fang, L., Muhammad, J., & Guo, Z. (2020). Global weak solutions to a Vlasov–Fokker–Planck/compressible non-Newtonian fluid system of equations. ZAMM, 100, e201900091.

Muhammad, J., Ali, Q., & Younas, U. (2024). Three component coupled fractional nonlinear Schrödinger equations: Diversity of exact optical solitonic structures. Modern Physics Letters B, 2450373.

Muhammad, J. (2024). On the global existence for a class of compressible non-Newtonian fluids with inhomogeneous boundary data. Russian Journal of Mathematical Physics, 31, 276–298.

Muhammad, J., Younas, U., & Nasreen, N. (2024). Multicomponent nonlinear fractional Schrödinger equation: Optical wave propagation in fiber optics. Partial Differential Equations in Applied Mathematics, 100805.