Results 151 to 160 of about 1,035,442 (200)
In this paper, vibration characteristics of rotating functionally graded cylindrical shell resting on Winkler and Pasternak elastic foundations have been investigated. These shells are fabricated from functionally graded materials.
Mohammd Isvandzibaei +2 more
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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. The traditional Kirchhoff plate hypothesis is used to determine the kinematics of the piezoelectric plate.
Santanu Manna, Rahul Som
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A mixed method for bending and free vibration of beams resting on a Pasternak elastic foundation
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
C F Lu, W Q Chen
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Circular plates on Pasternak elastic foundations
International Journal of Rock Mechanics and Mining Sciences & Geomechanics Abstracts, 1987AbstractThis study deals with the geometrically nonlinear axisymmetric static and transient response of cylindrically orthotropic thin circular plates resting on Pasternak elastic foundations subjected to uniformly distributed loads. Clamped and simplyâsupported plates with radially movable and immovable edges have been considered.
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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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Advances in Applied Mathematics and Mechanics, 2021
Summary: In this paper, the vibration characteristics of beams with arbitrarily and continuously varying thickness and resting on Pasternak elastic foundations were analytically studied based on the elasticity theory directly. The general expression of stress function, which exactly satisfies the governing differential equations and the boundary ...
Li, Zhiyuan, Xu, Yepeng, Huang, Dan
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Summary: In this paper, the vibration characteristics of beams with arbitrarily and continuously varying thickness and resting on Pasternak elastic foundations were analytically studied based on the elasticity theory directly. The general expression of stress function, which exactly satisfies the governing differential equations and the boundary ...
Li, Zhiyuan, Xu, Yepeng, Huang, Dan
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Vibrational analysis of curved single-walled carbon nanotube on a Pasternak elastic foundation
Advances in Engineering Software, 2012Continuum mechanics and an elastic beam model were employed in the nonlinear force vibrational analysis of an embedded, curved, single-walled carbon nanotube. The analysis considered the effects of the curvature or waviness and midplane stretching of the nanotube on the nonlinear frequency.
Amin Barari +2 more
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Thermodynamical Bending of FGM Sandwich Plates Resting on Pasternak's Elastic Foundations
Advances in Applied Mathematics and Mechanics, 2015Summary: The analysis of thermoelastic deformations of a simply supported functionally graded material (FGM) sandwich plates subjected to a time harmonic sinusoidal temperature field on the top surface and varying through-the-thickness is illustrated in this paper.
Sobhy, Mohammed, Zenkour, Ashraf M.
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Vibrations of an Euler-Bernoulli Nanobeam on a Winkler/Pasternak-Type Elastic Foundation
2018 IEEE 13th Annual International Conference on Nano/Micro Engineered and Molecular Systems (NEMS), 2018A non-local Euler-Bernoulli nanobeam theory is used to calculate free vibrations for a beam resting on a Winkler/Pasternak-type elastic foundation. On using Hamilton's Principle, the nonlinear equation of motion, which includes terms for stretching of the neutral axis, is derived. The Adomian modified decomposition method is applied to solve the fourth-
Desmond Adair +3 more
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Clamped Plates on Pasternak-Type Elastic Foundation by the Boundary Element Method
Journal of Applied Mechanics, 1986A boundary element solution is developed for the analysis of thin elastic clamped plates of any shape resting on a Pasternak-type elastic foundation. The plate may have holes and it is subjected to concentrated loads, line loads, and distributed loads. The analysis is complete, i.e., deflections, stress resultants, subgrade reactions, and reactions on ...
Katsikadelis, J. T., Kallivokas, L. F.
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