Dr. Sunil Kumar Yadav
Differential Geometry and Relativity Differential Geometry Relativity Advanced Differential Geometry Research Geometry and complex manifolds Geometric Analysis and Curvature Flows Curvature of Riemannian manifolds Ricci-flat manifold Einstein manifold Conformal geometry Curvature form Symplectic manifold Riemannian geometry Fundamental theorem of Riemannian geometry Relativity and Gravitational Theory Projective differential geometry Differential algebraic geometry Applied Mathematics Astronomy and Astrophysics Geometry and Topology

Bio

Dr. Sunil Kumar Yadav is a distinguished mathematician specializing in differential geometry and relativity. He earned his Ph.D. from DDU Gorakhpur University, India, with a focus on differential geometry and relativity. Throughout his career, he has been affiliated with prominent institutions including the Alwar Institute of Engineering & Technology and Rajasthan Engineering College. Dr. Yadav’s research explores the geometry of Sasakian, Kenmotsu, and Lorentzian manifolds, as well as curvature tensors and their applications. With 62 published works and over 130 citations, his contributions have significantly advanced the field. He maintains an active research profile, holding an h-index of 7 and an i10-index of 4.

Educational Journey

Deen Dayal Upadhyaya Gorakhpur University

Ph.D. • Differential Geometry and Relativity

Experience

A.I.E.T.College,RTUniversity

0 - 0 • Department of Mathematics

Directorate of Coldwater Fisheries Research

0 - 0

Institute of Engineering

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Research

On (LCS )n -Manifolds Satisfying Certain Conditions on D-Conformal Curvature Tensor

Article January 5, 2013

In this paper we have characterized (LCS)n -manifolds with D -Conformal curvature tensor, concircular curvature tensor and projective curvature tensor.

A Quarter Symmetric Non-metric Connection in a Generalized Co-symmpletic Manifolds

Article January 1, 1970

In this paper, we have derived some properties of quarter symmetric non – metric connection in a generalized co-symplectic manifold.