J
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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Development and implementation of a beam theory model for shape memory polymers
TL;DR: In this article, a beam theory for a small strain continuum model of thermoviscoelastic shape memory polymers (SMPs) is developed, where the elastic predictor is based on the solution to a beam-based boundary value problem while the dissipative corrector is entirely local (and hence can be parallelized) and is applied by considering the beam as a two or three dimensional body.
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On refined nonlinear theories of laminated composite structures with piezoelectric laminae
TL;DR: In this article, geometrically nonlinear theories of laminated composite plates with piezoelectric laminae are developed and the coupling between mechanical deformations, temperature changes, and electric displacements is investigated.
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Computation of stress resultants in plate bending problems using higher-order triangular elements
TL;DR: In this paper, a higher-order triangular plate element based on the first-order shear deformation plate theory is proposed for bending analysis of plates with free edges, which is shown to be superior to the lower-order displacement finite element interpolation.
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Geometrically exact micropolar Timoshenko beam and its application in modelling sandwich beams made of architected lattice core
TL;DR: In this article, a geometrically exact formulation for micropolar Timoshenko beam is developed with a view towards modeling nonlinear elastic response of sandwich beams made of architected lattice core.
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A unified beam theory with strain gradient effect and the von Kármán nonlinearity
Parisa Khodabakhshi,J. N. Reddy +1 more
TL;DR: In this paper, a unified beam theory with the von Karman nonlinearity was developed. But the authors did not consider the nonlocal size-dependent properties of the beam theory.