Dr.R. Nageshwar Rao

VIT University

H-index: 10

Asia-India

About Dr.R. Nageshwar Rao

Dr.R. Nageshwar Rao, With an exceptional h-index of 10 and a recent h-index of 9 (since 2020), a distinguished researcher at VIT University, specializes in the field of Numerical Analysis, Numerical Solution of Singularly Perturbed Differential Difference Equations.

His recent articles reflect a diverse array of research interests and contributions to the field:

Uniformly convergent finite difference methods for singularly perturbed parabolic partial differential equations with mixed shifts

A Higher Order Finite Difference Method for a Singularly Perturbed Boundary Value Problem with a Small Negative Shift

A Stabilized Numerical Algorithm for Singularly Perturbed Delay Differential Equations via Exponential Fitting

A second order stabilized central difference method for singularly perturbed differential equations with a large negative shift

Dr.R. Nageshwar Rao Information

University	VIT University
Position	School of Advanced Sciences India.
Citations(all)	210
Citations(since 2020)	162
Cited By	116
hIndex(all)	10
hIndex(since 2020)	9
i10Index(all)	10
i10Index(since 2020)	8
Email	Access Email
University Profile Page	VIT University
Google Scholar	View Google Scholar Profile

Dr.R. Nageshwar Rao Skills & Research Interests

Numerical Analysis

Numerical Solution of Singularly Perturbed Differential Difference Equations

Top articles of Dr.R. Nageshwar Rao

Title	Journal	Author(s)	Publication Date
Uniformly convergent finite difference methods for singularly perturbed parabolic partial differential equations with mixed shifts	Journal of Applied Mathematics and Computing	T Prathap R Nageshwar Rao	2023/4
A Higher Order Finite Difference Method for a Singularly Perturbed Boundary Value Problem with a Small Negative Shift	International Journal of Applied and Computational Mathematics	T Prathap R Nageshwar Rao	2023/10
A Stabilized Numerical Algorithm for Singularly Perturbed Delay Differential Equations via Exponential Fitting		N Sathya Kumar R Nageshwar Rao	2021
A second order stabilized central difference method for singularly perturbed differential equations with a large negative shift	Differential Equations and Dynamical Systems	N Sathya Kumar R Nageshwar Rao	2020