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P. K. Chaudhuri

Researcher at University of Calcutta

Publications -  13
Citations -  97

P. K. Chaudhuri is an academic researcher from University of Calcutta. The author has contributed to research in topics: Functionally graded material & Plane wave. The author has an hindex of 4, co-authored 13 publications receiving 83 citations.

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Steady-state thermoelastic contact problem in a functionally graded material

TL;DR: In this paper, the stationary plane contact of a functionally graded heat conducting punch and a rigid insulated half-space was considered and the problem was reduced to a system of two singular integral equations.
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Frictionless contact of a rigid punch indenting an elastic layer having piezoelectric properties

TL;DR: In this article, a frictionless contact between a rigid punch and an elastic layer having piezoelectric properties was studied and the relationship between the applied load and the contact area was obtained by solving the problem through the use of Hankel transform of different orders.
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Propagation of plane waves in a rotating magneto-thermoelastic fiber-reinforced medium under G-N theory

TL;DR: In this paper, the authors considered the possibility of plane wave propagation in a rotating elastic medium under the action of magnetic and thermal fields, where the material is assumed to be fiber-reinforced with increased stiffness, strength and load bearing capacity.
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Effect of anisotropy on thermoelastic contact problem

TL;DR: In this paper, the stationary plane contact of an insulated rigid punch and a half-space which is elastically anisotropic but thermally conducting is considered, and the effects of anisotropy and thermal effects are shown graphically graphically.
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Reflection of plane waves in elastic half space with void pores under the action of uniform magnetic field

TL;DR: In this article, the reflection of longitudinal displacement waves from the flat boundary of an elastic half-space containing a distribution of void pores was studied and the magnetic field was applied in such a direction that the problem can be considered as a two dimensional one.