Results 181 to 190 of about 9,551 (245)
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Bending of thick functionally graded plates resting on Winkler–Pasternak elastic foundations
Mechanics of Composite Materials, 2010The static response of simply supported functionally graded plates (FGP) subjected to a transverse uniform load (UL) or a sinusoidally distributed load (SL) and resting on an elastic foundation is examined by using a new hyperbolic displacement model. The present theory exactly satisfies the stress boundary conditions on the top and bottom surfaces of ...
S. Benyoucef +5 more
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Journal of the Brazilian Society of Mechanical Sciences and Engineering, 2016
I. Mechab +4 more
exaly +3 more sources
I. Mechab +4 more
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Mechanics of Advanced Materials and Structures, 2018
Ankit Gupta, Mohammad Talha
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Ankit Gupta, Mohammad Talha
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A contact problem: the elastic beam on one-sided pasternak foundation
Applicable Analysis, 1982We study the problem of the elastic beam on a unilateral Pasternak foundation.
MACERI F, TOSCANO R, MACERI, Aldo
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Flexural waves at the edge of nonlocal elastic plate associated with the Pasternak foundation
Journal of Vibration and Control, 2022In this article, an elastic foundation is used to study the characteristics of flexural edge waves propagating on a piezoelectric structure. The nonlocal elasticity theory is introduced to investigate the microscale effect on edge wave propagation.
Santanu Manna, Rahul Som
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Ultimate Carrying Capacity of Elastic-Plastic Plates on a Pasternak Foundation
Journal of Applied Mechanics, 2014In the present work, the problem of an infinite elastic perfectly plastic plate under axisymmetrical loading conditions resting on a bilateral Pasternak elastic foundation is considered. The plate is assumed thin, thus making it possible to neglect the shear deformation according to the classical Kirchhoff theory. Yielding is governed by the Johansen's
LANZONI, Luca +2 more
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Vibration Characteristics of Planar Curved Beams on Elastic Pasternak Foundations
2021—The objective of this study is to investigate the forced vibration analysis of a planar curved beam lying on elastic foundation by using the mixed finite element method. The finite element formulation is based on the Timoshenko beam theory. In order to solve the problems in frequency domain, the element matrices of two nodded curvilinear elements are ...
Emre Yaman +3 more
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