Search Results - "Arbind, A."

A nonlinear 1-D finite element analysis of rods/tubes made of incompressible neo-Hookean materials using higher-order theory by Arbind, A., Reddy, J.N., Srinivasa, A.R.

“…In this study, a general higher-order 1-D theory and its finite element model are presented to analyze the large deformation of thin or thick curved rods or…”
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A general higher-order one-dimensional model for large deformation analysis of solid bodies by Arbind, A., Reddy, J.N.

“…In the present study, a general higher-order one-dimensional model for large deformation analysis of 3-D solids is developed. The displacement vector of the…”
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A one-dimensional model of 3-D structure for large deformation: a general higher-order rod theory by Arbind, A., Reddy, J. N.

“…A higher-order one-dimensional model in a curvilinear cylindrical coordinate system and associated finite element model are presented. A general displacement…”
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Correction to: A one-dimensional model of 3-D structure for large deformation: a general higher-order rod theory by Arbind, A., Reddy, J. N.

“…The correction in Eq. (B.1)…”
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Nonlinear Analysis of Plates with Rotation Gradient–Dependent Potential Energy for Constrained Microrotation by Arbind, A, Reddy, J. N, Srinivasa, A. R

“…AbstractIn this study, the weak-form finite-element model has been developed for bending of plates considering the rotation gradient–dependent potential energy…”
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Modified couple stress-based third-order theory for nonlinear analysis of functionally graded beams by Arbind, A., Reddy, J.N., Srinivasa, A. R.

“…A microstructure-dependent nonlinear third-order beam theory which accounts for through-thickness power-law variation of a two-constituent material is…”
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Nonlinear analysis of functionally graded microstructure-dependent beams by Arbind, A., Reddy, J.N.

“…Nonlinear finite element models of functionally graded beams considering the von Kármán geometric nonlinearity, power-law variation of material through the…”
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Bending relationships between the modified couple stress-based functionally graded Timoshenko beams and homogeneous Bernoulli–Euler beams by Reddy, J. N., Arbind, A.

“…The Bernoulli–Euler and Timoshenko beam theories are reformulated using a modified couple stress theory and through-thickness power-law variation of a…”
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Nonlinear analysis of beams with rotation gradient dependent potential energy for constrained micro-rotation by Arbind, A., Reddy, J.N., Srinivasa, A.R.

“…In this study, the weak-form finite element model for bending of beams considering constrained micro-rotation and rotation gradient-dependent potential energy…”
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