D
Davood Shahsavari
Researcher at Islamic Azad University
Publications - 46
Citations - 1939
Davood Shahsavari is an academic researcher from Islamic Azad University. The author has contributed to research in topics: Plate theory & Wave propagation. The author has an hindex of 22, co-authored 40 publications receiving 1212 citations.
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A novel quasi-3D hyperbolic theory for free vibration of FG plates with porosities resting on Winkler/Pasternak/Kerr foundation
TL;DR: In this article, a quasi-3D hyperbolic theory is presented for the free vibration analysis of functionally graded (FG) porous plates resting on elastic foundations by dividing transverse displacement into bending, shear, and thickness stretching parts.
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Resonance behavior of functionally graded polymer composite nanoplates reinforced with graphene nanoplatelets
TL;DR: In this article, forced resonance vibration of Graphene nano-platelets (GNPs) reinforced Functionally Graded Polymer Composite (FG-PC) nanoplates is studied.
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Static stability analysis of carbon nanotube reinforced polymeric composite doubly curved micro-shell panels
TL;DR: In this article, the authors developed a size-dependent model to provide a comprehensive analysis of static stability in doubly curved micro-panels resting on an elastic foundation, which is made of advanced composites which reinforced with carbon-based materials.
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Hygrothermal wave propagation in viscoelastic graphene under in-plane magnetic field based on nonlocal strain gradient theory
TL;DR: In this article, a size-dependent model for the hygrothermal wave propagation analysis of an embedded viscoelastic single layer graphene sheet (SLGS) under the influence of in-plane magnetic field was developed.
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Shear buckling of single layer graphene sheets in hygrothermal environment resting on elastic foundation based on different nonlocal strain gradient theories
TL;DR: In this paper, the size-dependent shear buckling of nanoplates embedded in Winkler-Pasternak foundation and hygrothermal environment was studied and the equations of motion were derived based on the mentioned theories in conjunction with the nonlocal strain gradient theory employing Hamilton's principle.