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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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Dynamic stability of cylindrical panels with transverse shear effects

TL;DR: In this paper, the dynamic stability of simply-supported, isotropic cylindrical panels under combined static and periodic axial forces is investigated, and the effects of the thickness-to-radius ratio on the instability regions are examined in detail.
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A posteriori stress and strain recovery procedure for the static analysis of laminated shells resting on nonlinear elastic foundation

TL;DR: In this article, the generalized differential quadrature (GDQ) technique and the Newton-Raphson iteration are employed to obtain the solution of the static problems under consideration.
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Vibration of Thick Rectangular Plates of Bimodulus Composite Material.

TL;DR: In this article, a finite-element analysis is carried out for small-amplitude free vibration of laminated, anisotropic, rectangular plates having arbitrary boundary conditions, finite thickness-shear moduli, rotatory inertia, and bimodulus action (different elastic properties depending upon whether the fiber-direction strain is tensile or compressive).
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On a moderate rotation theory of laminated anisotropic shells—Part 1. Theory☆

TL;DR: A moderate rotation theory of laminated anisotropic shells, proposed by Schmidt and Reddy as discussed by the authors, is developed and its application is presented and specific forms of the equations are derived in this part.
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A penalty model for the analysis of laminated composite shells

TL;DR: In this paper, a theory for laminated composite shells and a finite element model based on this theory are presented, which accounts for an accurate description of the shear deformation and the stretching of transverse normals to the middle surface.