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DR RAJESH PRASAD
DR RAJESH PRASAD
Assistant Professor of Mathematics, Mahatma Gandhi Central University, Motihari
Подтвержден адрес электронной почты в домене mgcub.ac.in
Название
Процитировано
Процитировано
Год
Propagation of harmonic plane waves under thermoelasticity with dual-phase-lags
R Prasad, R Kumar, S Mukhopadhyay
International Journal of Engineering Science 48 (12), 2028-2043, 2010
442010
Variational and reciprocal principles in two-temperature generalized thermoelasticity
R Kumar, R Prasad, S Mukhopadhyay
Journal of Thermal Stresses 33 (3), 161-171, 2010
392010
On the theory of two-temperature thermoelasticity with two phase-lags
S Mukhopadhyay, R Prasad, R Kumar
Journal of Thermal Stresses 34 (4), 352-365, 2011
372011
A two-dimensional problem of a mode I crack in a type III thermoelastic medium
R Prasad, S Das, S Mukhopadhyay
Mathematics and Mechanics of Solids 18 (5), 506-523, 2013
222013
Variational and reciprocal principles in linear theory of type-III thermoelasticity
S Mukhopadhyay, R Prasad, R Kumar
Mathematics and mechanics of solids 16 (4), 435-444, 2011
222011
Effects of rotation on harmonic plane waves under two-temperature thermoelasticity
R Prasad, S Mukhopadhyay
Journal of thermal stresses 35 (11), 1037-1055, 2012
192012
Effects of phase lags on wave propagation in an infinite solid due to a continuous line heat source
R Prasad, R Kumar, S Mukhopadhyay
Acta mechanica 217, 243-256, 2011
192011
Stress intensity factor of an edge crack in bonded orthotropic materials
S Das, S Mukhopadhyay, R Prasad
International journal of fracture 168, 117-123, 2011
192011
Some theorems on two-temperature generalized thermoelasticity
R Kumar, R Prasad, S Mukhopadhyay
Archive of Applied Mechanics 81, 1031-1040, 2011
152011
Stress intensity factor of an edge crack in composite media
S Das, R Prasad, S Mukhopadhyay
International journal of fracture 172, 201-207, 2011
102011
Boundary integral equation formulation for coupled thermoelasticity with three phase-lags
R Prasad, S Das, S Mukhopadhyay
Mathematics and Mechanics of Solids 18 (1), 44-58, 2013
82013
Comments on the article “On the propagation of harmonic plane waves under the two-temperature theory”[P. Puri, PM Jordan, Int. J. Eng. Sci. 44 (2006) 1113–1126]
S Mukhopadhyay, R Kumar, R Prasad
International Journal of Engineering Science 51, 344-347, 2012
22012
Propagation of Harmonic Plane Waves in a Rotating Elastic Medium under Two-Temperature Thermoelasticity with Relaxation Parameter
M Santwana, P Rajesh
CMST 18 (1), 25-37, 2012
22012
Thermoelastic damping of micromechanical resonators based on Quintanilla theory
P Kumar, R Kumar, R Prasad
International Journal of Structural Stability and Dynamics, 2024
12024
Analysis of the crack problem under unified generalized thermoelasticity
AG Ranjan, S Kumar, P Kumar, R Prasad
Mechanics of Advanced Materials and Structures, 1-12, 2024
12024
On uniqueness and Somigliana theorem for a thermoelastic theory
AG Ranjan, P Kumar, R Prasad
Journal of Thermal Stresses, 1-18, 2024
2024
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Статьи 1–16