G
Ganesh Tamadapu
Researcher at Indian Institute of Technology Madras
Publications - 16
Citations - 201
Ganesh Tamadapu is an academic researcher from Indian Institute of Technology Madras. The author has contributed to research in topics: Hyperelastic material & Isotropy. The author has an hindex of 7, co-authored 13 publications receiving 151 citations. Previous affiliations of Ganesh Tamadapu include Royal Institute of Technology & Indian Institute of Technology Kharagpur.
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Finite inflation analysis of a hyperelastic toroidal membrane of initially circular cross-section
Ganesh Tamadapu,Anirvan DasGupta +1 more
TL;DR: In this article, the authors studied the finite inflation of a hyperelastic toroidal membrane with an initially circular cross-section under internal pressure, and the effects of the inflation pressure and material properties on the state of stretch and geometry of the inflated torus have been studied.
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Optimization of modular tensegrity structures for high stiffness and frequency separation requirements
TL;DR: Tensegrities are cable-strut assemblies which find their stiffness and self-equilibrium states from the integrity between tension and compression as mentioned in this paper, i.e., they find low stiffness and coinciding natural frequencies.
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Finite inflation of a hyperelastic toroidal membrane over a cylindrical rim
Ganesh Tamadapu,Anirvan DasGupta +1 more
TL;DR: In this paper, the authors studied the finite inflation of a hyperelastic toroidal membrane on a cylindrical rim under uniform internal pressure, where the initial cross-section of the torus was assumed to be circular and the membrane material was a homogeneous and isotropic Mooney-Rivlin solid.
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Effect of curvature and anisotropy on the finite inflation of a hyperelastic toroidal membrane
Ganesh Tamadapu,Anirvan DasGupta +1 more
TL;DR: In this article, the authors considered the finite inflation of a hyperelastic toroidal membrane under uniform internal pressure and showed that the limit point pressure of the membrane is inversely proportional to the geometric parameter of the torus.
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Geometrical feature of the scaling behavior of the limit-point pressure of inflated hyperelastic membranes.
TL;DR: A link between the geometry and strain-hardening parameter of the membrane, and the occurrence of the limit-point instability is brought out, and it is observed that thelimit-point pressure for the different geometries is inversely proportional to a geometric parameters of the uninflated membrane.