ANIL SHARMA
Also known as: A. Sharma
Chandigarh University, Central University of Himachal Pradesh School of Mathematics Computers and Information Science
About
Dr. Anil Sharma is working as an Assistant Professor of Mathematics at Chandigarh University. He obtained his Ph.D. Degree in Mathematics from the Central University of Himachal Pradesh in 2018. He has a total of 4 years of teaching and research experience. Before joining Chandigarh University, he worked with Lovely Professional University and Symbiosis Institute of Technology, a constituent of Symbiosis International (Deemed University), Pune. He researches Differential Geometry. His current research interests are Contact, Complex (Pseudo-) Riemannian geometries, and Mathematical Physics. He has to his credit several research publications in various International Journals of Repute and attended several International/National conferences and workshops in India. He has reviewed research papers for various national and international journals.
Employment
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Chandigarh University Assistant Professor2021 - Present
Education
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Central University of Himachal Pradesh School of Mathematics Computers and Information Science Ph.D.2014 - 2018
Projects & Funding
Projects & funding information is unavailable.
Publications (20)
- Totally umbilical GCR−lightlike warped product submainfolds of an indefinite nearly Cosymplectic manifold Save
- Human-AI Collaboration: Redefining HR Roles and Capabilities Save
- WARPED PRODUCT POINTWISE PR-SEMI-SLANT IMMERSIONS IN PARA-KÄHLER MANIFOLDS Save
- A Sixth-Order Cubic B-Spline Approach for Solving Linear Boundary Value Problems: An In-Depth Analysis and Comparative Study Save
- Peristaltic propulsion of Jeffrey nanofluid with heat and electromagnetic effects: application to biomedicine Save
- Certain investigations of sequential warped product submanifolds on cosymplectic manifolds Save
- ON GENERALIZED CURVATURE EQUALITY AND INEQUALITY FOR SEQUENTIAL WARPED PRODUCT SUBMANIFOLDS Save
- Cosmological Models based on Artificial Intelligence Approach for Conharmonically Flat Space Time Save
- Chen-type inequality for sequential warped product submanifolds of nearly Kähler manifolds Save
- A general optimal inequality for warped product submanifolds in Lorentzian paracosymplectic manifolds Save