Dr. Yashoverdhan Vyas
Area of Specialization: Special Functions: Worked to obtain new Erdèlyi type integrals and their q-analogues; extensions of Bailey’s transform and new Bailey type transforms and their applications to investigate new hypergeometric, q-hypergeometric and Rogers-Ramanujan type identities; new q-series expansions applicable to Bi-orthogonal rational functions.

Research Interest:
Applications of Special Functions: Generalized, Elliptic and q-Hypergeomeric functions; Orthogonal polynomials and Bi-orthogonal rational functions; Rogers-Ramanujan type and other combinatorial identities from q-series; Graph theory, Discrete Mathematics.


Publication:

Workshop/ Seminar:

Research Achievements/Awards:

  • Junior Research Fellowship and Senior Research Fellowship awarded by Council of Scientific and Industrial Research (CSIR), New Delhi after being selected from the National level CSIR-UGC-NET-JRF Exam
  • Awarded REVIEWERSHIP for MATHEMATICAL REVIEWS by AMERICAN MATHEMATICAL SOCIETY in 2006 and has reviewed 15 articles so far
  • BIOGRAPHY published in Marquis Who’s Who in the World-2007, 24th edition among 50, 000 most accomplished persons from all over the world
  • Member of American Mathematical Society, USA
  • Life Member: Society for Special Functions and Their Applications (SSFA), Lucknow, India

Recently reviewed Five research articles for Mathematical Reviews(AMS), USA:

Author(s)

University/Nation

Title

Pages

Journal detail

Krasniqi, Valmir; Shabani, Armend Sh.

University of Prishtina,

Republic of Kosova

On some Feng Qi type h-integral inequalities.

06

Int. J. Open Problems Compt. Math.

Avkhadiev F. G., Wirths K.J.


Kazan State University, Russia


Weighted Hardy Inequalities with Sharp Constants


07

Lobachevskii Journal of Mathematics

Dominique Foata, Guo-Niu Han

Institut Lothaire,

Univetsite Louis Pasteur, France

The doubloon polynomial triangle

20

Ramanujan J, Springer.

Lidia Fernandez, Teresa E. Perez, Miguel A, Pinar

Universidad de Granada, Spain

Orthogonal polynomials in two variables as solutions of higher order partial differential equations

14

Journal of Approximation Theory, Elsevier.

Masahiko Ito

Tokyo denki University, Japan

Three-term relations between interpolation polynomials for BCn –type basic hypergeometric series

35

Advances in Mathematics

 
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