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J. N. Reddy

Researcher at Texas A&M University

Publications -  956
Citations -  73270

J. N. Reddy is an academic researcher from Texas A&M University. The author has contributed to research in topics: Finite element method & Plate theory. The author has an hindex of 106, co-authored 926 publications receiving 66940 citations. Previous affiliations of J. N. Reddy include Instituto Superior Técnico & National University of Singapore.

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A layerwise mixed least-squares finite element model for static analysis of multilayered composite plates

TL;DR: In this paper, a layerwise finite element model is developed in a mixed least-squares formulation for static analysis of multilayered composite plates, which can completely and a priori fulfil the known C"z^0 requirements, which refer to the zig-zag form of displacements in the thickness direction and the interlaminar continuity of transverse stresses.
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Size-Dependent Free Vibrations of FG Polymer Composite Curved Nanobeams Reinforced with Graphene Nanoplatelets Resting on Pasternak Foundations

TL;DR: In this paper, a free vibration analysis of functionally graded (FG) polymer composite curved nanobeams reinforced with graphene nanoplatelets resting on a Pasternak foundation is presented, where size-dependent governing equations of motion are derived by applying the Hamilton's principle and the differential law consequent (but not equivalent) to Eringen's strain-driven nonlocal integral elasticity model equipped with the special bi-exponential averaging kernel.
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A peridynamic theory for linear elastic shells

TL;DR: In this paper, a state-based peridynamic formulation for linear elastic shells is presented, possibly for the first time, to represent the deformation characteristics of structures that have one geometric dimension much smaller than the other two.
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Non-linear theories of beams and plates accounting for moderate rotations and material length scales

TL;DR: In this article, a modified von Karman non-linear theory with modified couple stress model and a gradient elasticity theory of fully constrained finitely deforming hyperelastic cosserat continuum where the directors are constrained to rotate with the body rotation are presented.