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J.C. Monge

Researcher at National University of Engineering

Publications -  9
Citations -  89

J.C. Monge is an academic researcher from National University of Engineering. The author has contributed to research in topics: Shell (structure) & Virtual displacement. The author has an hindex of 3, co-authored 8 publications receiving 56 citations.

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Buckling, free vibration and bending analysis of functionally graded sandwich plates based on an optimized hyperbolic unified formulation

TL;DR: In this article, an analytical solution of the linear buckling, free vibration and bending behavior of simple supported functionally graded sandwich plates subjected to transverse and axial mechanical loads is presented.
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Computational semi-analytical method for the 3D elasticity bending solution of laminated composite and sandwich doubly-curved shells

TL;DR: In this article, a 3D numerical solution for the bending study of laminated composite doubly-curved shells is presented, where the partial differential equations are solved analytically by the Navier summation for the midsurface variables.
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An axiomatic/asymptotic evaluation of the best theories for free vibration of laminated and sandwich shells using non-polynomial functions

TL;DR: In this article, best theory diagrams (BTDs) were constructed from non-polynomial terms to identify best shell theories for the free vibration analysis of laminated and sandwich shell. But, the results demonstrate that the shell models obtained from the BTD using non-parametric terms can improve the accuracy obtained from Maclaurin expansion for a given order of expansion of a displacement field.
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Bending Response of Doubly Curved Laminated Composite Shells using Hybrid Refined Models

TL;DR: In this article, a static analysis of laminated composite doubly-curved shells using refined kinematic models with polynomial and non-polynomial functions was presented.
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Three dimensional numerical solution for the bending study of magneto-piezo-elastic spherical and cylindrical shells

TL;DR: In this paper, an exact solution for the static analysis of magneto-electro-elastic simply supported shallow shells panels is presented, where mechanical equations are derived via equilibrium elasticity relations and electrical and magnetic governing equations are obtained by electrostatic and magnetostatic equilibrium relations.