Results 91 to 100 of about 9,551 (245)
Rotational and ply-level uncertainty in response of composite shallow conical shells [PDF]
This paper presents the quantification of rotational and ply level uncertainty of random natural frequency for laminated composite conical shells by using surrogate modeling approach.
Adhikari, S. +4 more
core +1 more source
ABSTRACT This research article introduces a high‐order finite element model based on the first‐order shear deformation theory to analyze the hygrothermal static responses of nanoscale, multidirectional nanofunctionally graded piezoelectric (NFGP) plates resting on variable elastic foundations. The study considers the material properties of these plates,
Pawan Kumar, Suraj Prakash Harsha
wiley +1 more source
Surface waves in granular phononic crystals
The existence of surface elastic waves at a mechanically free surface of granular phononic crystals is studied. The granular phononic crystals are made of spherical particles distributed periodically on a simple cubic lattice.
Duclos, Aroune +5 more
core +1 more source
Abstract This study investigates the doublet structural model for analyzing nonhomogeneous Euler mass sensor nanobeams, incorporating the concept of doublet mechanics alongside Bernstein polynomials (BPs). BPs serve as basic functions within the Rayleigh–Ritz method, facilitating conversional governing equations into a geikneralized Eigenvalue problem.
Rajendran Selvamani +4 more
wiley +1 more source
Analysis of the mechanical behavior of functional gradient porous plates on an elastic foundation
Summary: This study presents an in-depth analysis of the bending behavior of porous functionally graded material (P-FGM) plates resting on a Winkler–Pasternak elastic foundation. Two types of transverse loading are considered: uniform and sinusoidal. The
Karim Fikri +2 more
doaj +1 more source
Pasternak Model Formulation of Elastic Displacements in the Case of a Rigid Circular Foundation
The classical Winkler model has often been used in many engineering fields. However, it has some shortcomings, because the adjacent displacements are discontinuous.
openaire +2 more sources
Buckling of continuously supported beams [PDF]
Numerical analysis of buckling of continuously infinite beams using Winkler model, Pasternak model, and elastic ...
Murthy, G. K. N.
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Random walk is a fundamental concept with applications ranging from quantum physics to econometrics. Remarkably, one specific model of random walks appears to be ubiquitous across many fields as a tool to analyze transport phenomena in which the ...
Denisov, S., Klafter, J., Zaburdaev, V.
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Abstract In this study, the torsional vibration of a functionally graded viscoelastic nanotube has been carried out under viscoelastic boundary conditions employing nonlocal strain gradient theory. First, the equation of motion of the problem has been established using Hamiltonian principles and the Kelvin–Voigt viscoelastic model.
Hayrullah Gun Kadioglu +2 more
wiley +1 more source
ABSTRACT By exploiting the stress‐driven model, within the Euler–Bernoulli beam theory, a novel nonlocal analytical model is proposed in order to simulate the mechanical behavior of multiple edge–cracked nanobeams by taking into account the multiple cracks effects. According to the present model, the nanobeam is split in correspondence with each of the
Sabrina Vantadori +3 more
wiley +1 more source

