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Rajni arora
Rajni arora
Shyam Lal College, University of Delhi
Verified email at shyamlal.du.ac.in
Title
Cited by
Cited by
Year
Synthesis, structural and optical properties of SrZrO3: Eu3+ phosphor
VB Taxak, R Arora, SP Khatkar
Journal of rare earths 32 (4), 293-297, 2014
392014
Numerical solution of second-order one-dimensional hyperbolic equation by exponential B-spline collocation method
S Singh, S Singh, R Arora
Numerical Analysis and Applications 10, 164-176, 2017
132017
Numerical solution of second-order two-dimensional hyperbolic equation by bi-cubic B-spline collocation method
R Arora, S Singh, S Singh
Mathematical Sciences 14, 201-213, 2020
92020
Combustion Synthesis and Optical Properties of Eu3+-Doped BaGd2ZnO5 ff Transition Nanophosphor for White LED
S Singh, SP Khatkar, R Arora, D Sangwan, A Khatkar, VB Taxak
Journal of electronic materials 43, 1174-1180, 2014
82014
Unconditionally stable modified methods for the solution of two‐and three‐dimensional telegraphic equation with Robin boundary conditions
S Singh, S Singh, P Lin, R Arora
Numerical Methods for Partial Differential Equations 35 (1), 246-266, 2019
32019
An Unconditionally Stable Numerical Method for Two-Dimensional Hyperbolic Equations
S Singh, S Singh, R Arora
East Asian Journal on Applied Mathematics 9 (1), 195-211, 2019
22019
New highly accurate stable schemes for the solution of telegraphic equation with Neumann boundary conditions
S SINGH, S SINGH, R ARORA
Neural, Parallel, and Scientific Computations 24, 1-14, 2016
22016
Exponential b-spline collocation method for the numerical solution of one-space dimensional non linear wave equation with strong stability preserving time integration
R Arora, S Singh, S Singh
International Journal of Advance Research in Science & Engineering 4 (11 …, 2015
22015
AMPEROMETRIC TRACE DETERMINATION OF RHODIUM (III) USING THIO-ORGANIC ACID
R Arora, SP KHATKAR, R LANGYAN
DER PHARMA CHEMICA 5 (6), 299-302, 2013
12013
A class of stable numerical approximations for the solution of second order hyperbolic partial differential equations
R Arora
New Delhi, 0
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