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Archana Arbind
Archana Arbind
Assistant Professor, Department of Mechanical Engineering, Indian Institute of Technology Kharagpur
Verified email at mech.iitkgp.ac.in - Homepage
Title
Cited by
Cited by
Year
Nonlinear analysis of functionally graded microstructure-dependent beams
A Arbind, JN Reddy
Composite Structures 98, 272-281, 2013
1302013
Modified couple stress-based third-order theory for nonlinear analysis of functionally graded beams
A Arbind, JN Reddy, AR Srinivasa
Latin American journal of solids and structures 11, 459-487, 2014
762014
Bending relationships between the modified couple stress-based functionally graded Timoshenko beams and homogeneous Bernoulli–Euler beams
JN Reddy, A Arbind
Annals of Solid and Structural Mechanics 3, 15-26, 2012
512012
A nonlinear 1-D finite element analysis of rods/tubes made of incompressible neo-Hookean materials using higher-order theory
A Arbind, JN Reddy, AR Srinivasa
International Journal of Solids and Structures 166, 1-21, 2019
202019
A general higher-order shell theory for compressible isotropic hyperelastic materials using orthonormal moving frame
A Arbind, JN Reddy, AR Srinivasa.
International Journal for Numerical Methods in Engineering, 2020
142020
Nonlinear analysis of beams with rotation gradient dependent potential energy for constrained micro-rotation
A Arbind, JN Reddy, AR Srinivasa
European Journal of Mechanics-A/Solids 65, 178-194, 2017
122017
On gradient elasticity and discrete peridynamics with applications to beams and plates
JN Reddy, A Srinivasa, A Arbind, P Khodabakhshi
Advanced Materials Research 745, 145-154, 2013
122013
A higher-order theory for open and closed curved rods and tubes using a novel curvilinear cylindrical coordinate system
A Arbind, AR Srinivasa, JN Reddy
Journal of Applied Mechanics 85 (9), 091006, 2018
102018
Transient analysis of Cosserat rod with inextensibility and unshearability constraints using the least-squares finite element model
A Arbind, JN Reddy
International Journal of Non-Linear Mechanics 79, 38-47, 2016
102016
A general higher-order one-dimensional model for large deformation analysis of solid bodies
A Arbind, JN Reddy
Computer Methods in Applied Mechanics and Engineering 328, 99-121, 2018
52018
A one-dimensional model of 3-D structure for large deformation: a general higher-order rod theory
A Arbind, JN Reddy
Acta Mechanica 229, 1803-1831, 2018
32018
Nonlinear Analysis of Plates with Rotation Gradient–Dependent Potential Energy for Constrained Microrotation
A Arbind, JN Reddy, AR Srinivasa
Journal of Engineering Mechanics 144 (2), 04017180, 2018
22018
Correction to: A one-dimensional model of 3-D structure for large deformation: a general higher-order rod theory
A Arbind, JN Reddy
Acta Mechanica 229, 4313-4317, 2018
12018
Finite Element Analysis Of Structures Using A General Higher-Order Plate And One-Dimensional Theories For Classical And Cosserat Continuum Having Constrained Microrotation
A Arbind
Texas A&M University, 2017
12017
General higher-order one dimensional and shell theories for pipe like soft structures using orthonormal's moving frame
A Arbind
8th Asian Conference on Mechanics of Functional Materials and Structures …, 2022
2022
A General Higher-Order Shell Theory for incompressible and anisotropic hyperelastic materials using Orthonormal Moving Frame: application to arterial mechanics
A Arbind
15th World Congress in Computational Mechanics, August,2022, Yokohama, Japan., 2022
2022
A Novel General Higher-order Shell Theory for Compressible and Incompressible Hyperelastic Materials Using Orthonormal Moving Frame
A Arbind, JN Reddy, AR Srinivasa
15th U.S. National Congress on Computational Mechanics, July 2019, Austin …, 2019
2019
A one-dimensional model for large deformation analysis of 3D structures: an application of the general higher order rod theory to nonlinear material.
A Arbind, JN Reddy, AR Srinivasa.
13th World Congress in Computational Mechanics and 2nd Pan American congress …, 2018
2018
Nonlinear Analysis of Conventional and Microstructure Dependent Functionally Graded Beams under Thermo-mechanical Loads
A Arbind
Texas A & M University, 2012
2012
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Articles 1–19