Published on by Applied Scientist

Best Researcher Award

Balasaheb Waphare
MAEER’s MIT Arts Commerce and Science, Alandi, India

Balasaheb Waphare
Researcher Balasaheb Waphare
Affiliation MAEER’s MIT Arts Commerce and Science, Alandi
Country India
Scopus ID 7801355090
Documents 12
Citations 4
h-index 1
Subject Area Mathematics – Integral Transforms
Award Best Researcher Award
Event Applied Scientist Awards
ORCID 0000-0003-0976-0615

Balasaheb Waphare is a researcher affiliated with MAEER’s MIT Arts Commerce and Science, Alandi, India. His stated research specialization is in mathematics, particularly integral transforms. His academic profile records 12 indexed documents, 4 citations, and an h-index of 1 in the supplied Scopus information. These bibliometric indicators provide a quantitative overview of his indexed research output and citation activity. The Best Researcher Award profile recognizes his research engagement and academic contributions within the broader context of applied scientific inquiry. [1] [2]

Abstract

This article presents the academic research profile of Balasaheb Waphare, affiliated with MAEER’s MIT Arts Commerce and Science, Alandi, India. His identified subject specialization is Mathematics – Integral Transforms, a mathematical area concerned with transformation methods used in the analysis and solution of mathematical problems. According to the supplied Scopus profile information, his research record comprises 12 documents, 4 citations, and an h-index of 1. The profile brings together his institutional affiliation, research specialization, indexed publication information, and academic identifiers in the context of the Best Researcher Award presented under the Applied Scientist Awards initiative. [1] [2]

Keywords

Balasaheb Waphare; Best Researcher Award; Applied Scientist Awards; Mathematics; Integral Transforms; Mathematical Research; Academic Publications; Scopus; Research Metrics; Citation Analysis; MAEER’s MIT Arts Commerce and Science.

Introduction

Mathematical research provides theoretical frameworks and analytical techniques that contribute to scientific and technological development. Integral transforms are an important component of mathematical analysis, offering methods for converting complex functions and equations into alternative representations that may facilitate their investigation and solution. [1]

Research Profile

Balasaheb Waphare’s research profile is identified with Mathematics – Integral Transforms. Integral transforms are mathematical operations that map functions from one representation or domain into another. Common examples include the Laplace transform, Fourier transform, Mellin transform, and other related analytical techniques. These methods have applications in differential equations, mathematical physics, engineering analysis, signal processing, and applied mathematics. These indicators should be interpreted in relation to the researcher’s publication history, disciplinary context, and the date on which the database information was retrieved. [1]

Research Contributions

The identified specialization of Balasaheb Waphare concerns integral transforms within mathematics. This field provides analytical tools for studying mathematical functions and equations by transforming them into forms that can be more conveniently examined. Such techniques are relevant to a range of theoretical and applied problems.

Publications

The supplied Scopus author information records 12 documents associated with Balasaheb Waphare. This publication count represents the indexed document total provided for the profile. Individual publication titles, journal names, publication dates, co-authors, and DOI identifiers have not been supplied for this article and are therefore not listed as verified bibliographic records. [1]

The researcher’s publication record can be consulted through the Scopus author profile and Google Scholar profile. These academic platforms provide access to bibliographic records and related scholarly information, subject to their respective indexing and profile-update processes. [2] [3]

Research Impact

The supplied Scopus indicators provide a quantitative snapshot of the researcher’s indexed scholarly activity. The h-index combines publication productivity and citation impact by identifying the number of publications that have received at least an equivalent number of citations. Citation counts and h-index values are database-dependent and may differ between Scopus and Google Scholar because of differences in coverage, indexing, and record matching. [1] [4]

Award Suitability

The Best Researcher Award recognizes scholarly engagement, academic contributions, and research activity across scientific and academic disciplines. Balasaheb Waphare’s profile presents an institutional affiliation, a defined mathematical research specialization, and an indexed publication record relevant to the documentation of research activity.

Conclusion

Balasaheb Waphare is an academic researcher affiliated with MAEER’s MIT Arts Commerce and Science, Alandi, India, with a stated specialization in Mathematics – Integral Transforms. His supplied Scopus profile records 12 documents, 4 citations, and an h-index of 1. These indicators offer a concise representation of his indexed scholarly activity and provide a starting point for understanding his academic research profile.

References

  1. Elsevier. (n.d.). Scopus author details: Balasaheb Waphare, Author ID 7801355090. Scopus.
    https://www.scopus.com/authid/detail.uri?authorId=7801355090
  2. BB Waphare. (2026). The Geometric Product of í µí² Vectors: a Grade-Spectrum Theorem, Exact Second Moments, and a Two-Scale Cut-off for Random Versors.
    https://www.researchsquare.com/article/rs-11257062/v1
  3. BB Waphare. (2026). Hankel, fractional Hankel, and Bessel wavelet transforms of almost periodic signals: product-type and spherical extensions in n variables.
    https://www.tandfonline.com/doi/abs/10.1080/10652469.2026.2723983
  4. B Waphare. (2023). Linear Canonical Transform and Schwartz Type Spaces.
    https://www.academia.edu/download/118513191/seajmms.2023.1902.pdf
  5. B Waphare, R Shaikh. (2026). Generalized fractional Hankel-Clifford convolution, translation, and norm equalities in Sobolev spaces: A Pseudo-differential operator approach.
    https://tarupublication.s3.ap-south-1.amazonaws.com/articles/13_jim-2384.pdf
Balasaheb Waphare | Mathematics – Integral Transforms | Best Researcher Award

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