Dipesh | Applied Mathematics | Best Researcher Award

Posted-on by Indian Scientist Awards

Best Researcher Award

Dipesh
SR University · India

 Dipesh
Affiliation SR University
Country India
Scopus ID 57564071300
Documents 49
Citations 166
h-index 9
Subject Area Applied Mathematics
Event Indian Scientist Awards
ORCID 0000-0003-4883-9369

Dipesh, affiliated with SR University, India, is a researcher working in the field of Applied Mathematics. The research profile associated with the researcher records 49 documents, 166 citations, and an h-index of 9 in the supplied Scopus profile. These bibliometric indicators provide a quantitative view of research output and scholarly visibility and form part of the broader evidence that can be considered when assessing research recognition. [1]

Abstract

This academic recognition profile presents Dipesh of SR University, India, as a researcher in Applied Mathematics. The supplied scholarly indicators comprise 49 research documents, 166 citations, and an h-index of 9. Such indicators are commonly used to describe publication productivity and citation-based visibility, although they do not independently establish the quality, originality, or broader significance of individual research contributions. [1] The profile is presented in the context of the Best Researcher Award associated with the Indian Scientist Awards and is intended to provide a structured overview of the researcher’s academic record.

Keywords

Applied Mathematics; Mathematical Research; Research Productivity; Scholarly Citations; h-index; Bibliometric Indicators; Research Impact; Best Researcher Award; Indian Scientist Awards; SR University.

Introduction

Applied mathematics encompasses the development and application of mathematical concepts, analytical techniques, computational methods, and quantitative models to problems arising across science, engineering, technology, economics, and other disciplines. Researchers in this field may contribute through theoretical development, mathematical modelling, numerical analysis, optimization, computational approaches, or interdisciplinary applications.

Within this context, Dipesh’s documented research profile provides a quantitative basis for describing scholarly activity. The supplied Scopus record identifies 49 documents and 166 citations, with an h-index of 9. These indicators can assist in understanding the visibility of a researcher’s published work, while a complete academic assessment should also consider research quality, methodological soundness, originality, relevance, collaboration, and contribution to the field. [1]

Research Profile

The research profile supplied for Dipesh is associated with SR University in India and identifies Applied Mathematics as the principal subject area. The profile records 49 documents, indicating a sustained body of indexed scholarly output. It also records 166 citations, representing the number of citation events attributed to the indexed research output at the time of the supplied profile data.

An h-index of 9 indicates that, under the corresponding bibliometric calculation, at least nine publications have each received at least nine citations. The h-index is useful as a compact research-impact indicator but is dependent on database coverage, publication history, disciplinary citation patterns, and the date on which the metric is observed. Consequently, it should be interpreted alongside other qualitative and quantitative evidence rather than as a standalone measure of research quality. [1]

  • Institution: SR University
  • Country: India
  • Subject Area: Applied Mathematics
  • Documents: 49
  • Citations: 166
  • h-index: 9

Research Contributions

The available information establishes Applied Mathematics as Dipesh’s stated subject area and provides bibliometric evidence of a continuing publication record. However, the supplied input does not provide sufficient bibliographic detail to attribute particular mathematical theories, models, algorithms, applications, or named research findings to individual publications. Accordingly, specific technical contributions are not inferred beyond the information contained in the supplied researcher profile.[1]

Publications

The supplied Scopus profile reports 49 indexed documents associated with the researcher. Because individual publication titles, journal names, publication years, authorship details, and DOI identifiers were not supplied as part of the input data, this article does not assign specific publications or DOI records to Dipesh without independent bibliographic verification.[1]

Research Impact

The reported 166 citations provide evidence that the researcher’s indexed publications have been cited within the scholarly literature represented by the underlying database. The h-index of 9 provides an additional measure of the distribution of citations across the publication portfolio. Together, these indicators suggest measurable scholarly visibility, while their interpretation should account for differences in citation practices between research fields and differences in database coverage. [1]

Award Suitability

Dipesh’s profile presents several quantitative indicators relevant to consideration for a Best Researcher Award, including 49 documented research outputs, 166 citations, and an h-index of 9. These metrics provide a measurable basis for reviewing research productivity and citation-based visibility within the supplied academic profile. [1]

Conclusion

Dipesh of SR University is identified in the supplied profile as a researcher in Applied Mathematics with 49 documents, 166 citations, and an h-index of 9. These bibliometric measures provide a structured quantitative summary of the researcher’s indexed scholarly activity and citation visibility. [1]

References

  1. Scopus. Author profile for Dipesh’s , Author ID 55544900400. Elsevier Scopus. Available at:
    https://www.scopus.com/authid/detail.uri?authorId=57564071300
  2. Effect of time delay on dynamic of plant competition under allelopathy
    https://onlinelibrary.wiley.com/doi/abs/10.1002/mma.8307
  3. Modeling and analysis of demand-supply dynamics with a collectability factor using delay differential equations in economic growth via the Caputo operator
    https://www.sciopen.com/article/10.3934/math.2024362
  4. Investigating the impact of toxicity on plant growth dynamics through the zero of a fifth-degree exponential polynomial: A mathematical model using DDE
    https://www.sciencedirect.com/science/article/pii/S0960077923003582

 

Aishwarya Jaiswal | Numerical Analysis | Best Researcher Award

Posted-on by Indian Scientist Awards

Ms. Aishwarya Jaiswal | Numerical Analysis | Best Researcher Award

IIT BHU| India

Aishwarya Jaiswal is a dedicated researcher in numerical analysis of partial differential equations, contributing to the advancement of efficient and uniformly convergent computational methods. With strong academic preparation in mathematics and computing from premier Indian institutes, she has developed expertise in numerical schemes for singularly perturbed systems, convection–diffusion models, parabolic reaction–diffusion equations, and multiscale interface problems. Her scholarly output includes multiple peer-reviewed publications in international journals, supported by citation metrics that reflect early research impact, including 1 citation, 1 h-index, and 0 i10-index, along with 1 indexed document. She has worked on diverse research themes such as boundary and interior layer phenomena, component-wise splitting algorithms, higher-order numerical schemes, and efficient discretization techniques. Her academic journey includes hands-on research experience through conference presentations, workshops, and collaborative visits at reputed institutions, contributing to global knowledge exchange in applied mathematics. Her interests span numerical PDEs, error analysis, computational methods, and scientific computing. She has been recognized with prestigious competitive awards, including highly regarded research fellowships that support her doctoral investigations. Through her continued focus on accuracy, robustness, and computational efficiency, she aims to contribute impactful advancements to the field of numerical mathematics and applied scientific computation.

Profile: Google Scholar

Featured Publications

Jaiswal, A., Kumar, S., & Ramos, H. Boundary and interior layer phenomena in coupled multiscale parabolic convection–diffusion interface problems: Efficient numerical resolution and analysis. International Journal of Numerical Methods for Heat & Fluid Flow., Cited by: 1

Jaiswal, A., Kumar, S., & Clavero, C. Efficient component-wise splitting approach to solve coupled singularly perturbed parabolic reaction–diffusion systems with interior layers. Numerical Algorithms.

Jaiswal, A., Kumar, S., & Ramos, H. Efficient uniformly convergent numerical methods for singularly perturbed parabolic reaction–diffusion systems with discontinuous source term. Journal of Applied Mathematics and Computing.

Jaiswal, A., Kumar, S., & Kumar, S. A priori and a posteriori error analysis for a system of singularly perturbed Volterra integro-differential equations. Computational and Applied Mathematics, 42(6), 278.