M
M. Trabelssi
Researcher at Tunis University
Publications - 7
Citations - 124
M. Trabelssi is an academic researcher from Tunis University. The author has contributed to research in topics: Nonlinear system & Boundary value problem. The author has an hindex of 4, co-authored 4 publications receiving 75 citations. Previous affiliations of M. Trabelssi include Tunisia Polytechnic School.
Papers
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Journal ArticleDOI
Torsional vibration of size-dependent viscoelastic rods using nonlocal strain and velocity gradient theory
Sami El-Borgi,P. Rajendran,P. Rajendran,Michael I. Friswell,M. Trabelssi,M. Trabelssi,J. N. Reddy +6 more
TL;DR: In this article, the torsional vibration of size-dependent viscoelastic nanorods embedded in an elastic medium with different boundary conditions is investigated, which consists of combining the nonlocal theory with the strain and velocity gradient theory to capture both softening and stiffening sizedependent behavior of the nanorod.
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Nonlocal free and forced vibration of a graded Timoshenko nanobeam resting on a nonlinear elastic foundation
TL;DR: In this paper, the free and forced vibration of a nonlocal Timoshenko graded nanobeam resting on a nonlinear elastic foundation is investigated, and the effects of the nonlocal parameter, power-law index, linear and nonlinear stiffnesses of the elastic foundation as well as the boundary conditions on the dynamic response of the nanobam are investigated.
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Nonlocal free vibration of graded nanobeams resting on a nonlinear elastic foundation using DQM and LaDQM
TL;DR: In this paper, the free vibration response of a non-local nonlinear functionally graded (FG) Euler-Bernoulli nanobeam resting on a nonlinear elastic foundation is studied.
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A high-order FEM formulation for free and forced vibration analysis of a nonlocal nonlinear graded Timoshenko nanobeam based on the weak form quadrature element method
TL;DR: In this paper, a high-order finite element method (FEM) formulation of nonlocal nonlinear nonlocal graded Timoshenko based on weak form quadrature element method was proposed.
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Nonlocal and surface effects on nonlinear vibration response of a graded Timoshenko nanobeam
TL;DR: In this article , the free and forced vibration of a graded geometrically nonlinear Timoshenko nanobeam supported by on a nonlinear foundation is considered, and a new formulation for the dynamic response of this beam by combining nonlocal and surface elasticity in addition to employing the physical neutral axis method which eliminates the quadratic nonlinearity from the equation of motion is proposed.