Dr. Sudhanshu Aggarwal
National Post Graduate College Barhalganj Gorakhpur, Uttar Pradesh, India, C.C.S. University Meerut Uttar Pradesh India
About
Sudhanshu Aggarwal has received his Ph.D. degree from C.C.S. University, Meerut, India in 2019. He has also qualified CSIR NET examination (June-2010, June-2012, June-2013, June-2014 and June-2015) in Mathematical Sciences. He is working as an Assistant Professor in National P.G. College Barhalganj, Gorakhpur, India. He is equipped with an extraordinary caliber and appreciable academic potency. His fields of interest include Integral Transform Methods, Differential and Partial Differential Equations, Integral Equations, Vibration of Plates, Theory of Elasticity and Number Theory. He has published 115 research papers in national and international journals. He is the co-author of five text books (Differential Equations & Laplace Transform, Analytical Geometry & Vector Calculus, Advanced Calculus & Numerical Analysis, Statics & Dynamics and Metric Spaces) published by Krishna Prakashan Media (P) Ltd., Meerut, India. He is the author of 35 books on different topics of mathematics.
Employment
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National Post Graduate College Barhalganj Gorakhpur, Uttar Pradesh, India Assistant Professor2017 - Present
Education
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C.C.S. University Meerut Uttar Pradesh India Ph.D
Projects & Funding
Projects & funding information is unavailable.
Publications (32)
- Anuj Integral Transform to Solving Abelโs Integral Equation of Classical Mechanics Save
- On the Diophantine Equation $${\varvec{x}}^{7} - {\varvec{y}}^{7} = 19487171$$ Save
- On the Diophantine Equation ax + (kb + 1)y = z2 Save
- On the Quadratic Diophantine Equation Save
- On the Diophantine Equation Save
- Recurrence Relation and Integral Representation of the Generalized Hypergeometric Functions with Laguerre Polynomial Save
- On the Solution of Diophantine Equation (๐๐)๐๐+(๐๐๐พ+๐)๐=๐๐ Save
- The Study of the Exponential Diophantine Equation (ํํ)ํํ+(ํํ+ํ)ํ=ํ Save
- Rishi Transform of Bessel Functions of First Kind Save
- Non-homogeneity effect on the vibration of the rectangular visco-elastic plate subjected to the linear temperature effect with quadratic thickness variation in both directions Save