Wyniki wyszukiwania dla: NOVEL ELASTICITY THEORY

• On the Equations of the Surface Elasticity Model Based on the Theory of Polymeric Brushes

  Publikacja

  • R. Gerasimov
  • T. Petrova
  • V. Eremeev
  • A. Maximov
  • O. Maximova

  - Rok 2019

  Motivating by theory of polymers, in particular, by the models of polymeric brushes we present here the homogenized (continual) two-dimensional (2D) model of surface elasticity. A polymeric brush consists of an system of almost aligned rigid polymeric chains. The interaction between chain links are described through Stockmayer potential, which take into account also dipole-dipole interactions. The presented 2D model can be treated...

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• Strong ellipticity within the Toupin–Mindlin first strain gradient elasticity theory

  Publikacja

  • V. Eremeev
  • M. Lazar

  - MECHANICS RESEARCH COMMUNICATIONS - Rok 2022

  We discuss the strong ellipticity (SE) condition within the Toupin–Mindlin first strain gradient elasticity theory. SE condition is closely related to certain material instabilities and describes mathematical properties of corresponding boundary-value problems. For isotropic solids, SE condition transforms into two inequalities in terms of five gradient-elastic moduli.

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• A new hyperbolic-polynomial higher-order elasticity theory for mechanics of thick FGM beams with imperfection in the material composition

  Publikacja

  • M. Malikan
  • V. Eremeev

  - COMPOSITE STRUCTURES - Rok 2020

  A drawback to the material composition of thick functionally graded materials (FGM) beams is checked out in this research in conjunction with a novel hyperbolic‐polynomial higher‐order elasticity beam theory (HPET). The proposed beam model consists of a novel shape function for the distribution of shear stress deformation in the transverse coordinate. The beam theory also incorporates the stretching effect to present an indirect...

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• Nonlocal three-dimensional theory of elasticity for buckling behavior of functionally graded porous nanoplates using volume integrals

  Publikacja

  • M. Malikan
  • F. Tornabene
  • R. Dimitri

  - Materials Research Express - Rok 2018

  In this paper, the buckling of rectangular functionally graded (FG) porous nanoplates based on threedimensional elasticity is investigated. Since, similar researches have been done in two-dimensional analyses in which only large deflections with constant thickness were studied by using various plate theories; therefore, discussion of large deformations and change in thickness of plates after deflection in this study is examined....

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• On the Buckling Response of Axially Pressurized Nanotubes Based on a Novel Nonlocal Beam Theory

  Publikacja

  • M. Malikan

  - Journal of Applied and Computational Mechanics - Rok 2019

  In the present study, the buckling analysis of single-walled carbon nanotubes (SWCNT) on the basis of a new refined beam theory is analyzed. The SWCNT is modeled as an elastic beam subjected to unidirectional compressive loads. To achieve this aim, the new proposed beam theory has only one unknown variable which leads to one equation similar to Euler beam theory and is also free from any shear correction factors. The equilibrium...

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• Differential Quadrature Method for Dynamic Buckling of Graphene Sheet Coupled by a Viscoelastic Medium Using Neperian Frequency Based on Nonlocal Elasticity Theory

  Publikacja

  • M. Malikan
  • M. Sadraee Far

  - Journal of Applied and Computational Mechanics - Rok 2018

  In the present study, the dynamic buckling of the graphene sheet coupled by a viscoelastic matrix was studied. In light of the simplicity of Eringen's non-local continuum theory to considering the nanoscale influences, this theory was employed. Equations of motion and boundary conditions were obtained using Mindlin plate theory by taking nonlinear strains of von Kármán and Hamilton's principle into account. On the other hand, a...

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• Buckling analysis of piezo-magnetoelectric nanoplates in hygrothermal environment based on a novel one variable plate theory combining with higher-order nonlocal strain gradient theory

  Publikacja

  • M. Malikan
  • V. B. Nguyen
  • F. Tornabene

  - PHYSICA E-LOW-DIMENSIONAL SYSTEMS & NANOSTRUCTURES - Rok 2018

  In the present investigation, a new first-order shear deformation theory (OVFSDT) on the basis of the in-plane stability of the piezo-magnetoelectric composite nanoplate (PMEN) has been developed, and its precision has been evaluated. The OVFSDT has many advantages compared to the conventional first-order shear deformation theory (FSDT) such as needless of shear correction factors, containing less number of unknowns than the existing...

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• A novel one-variable first-order shear deformation theory for biaxial buckling of a size-dependent plate based on Eringen’s nonlocal differential law

  Publikacja

  • M. Malikan
  • V. B. Nguyen

  - World Journal of Engineering - Rok 2018

  Purpose – This paper aims to present a new one-variable first-order shear deformation theory (OVFSDT) using nonlocal elasticity concepts for buckling of graphene sheets. Design/methodology/approach – The FSDT had errors in its assumptions owing to the assumption of constant shear stress distribution along the thickness of the plate, even though by using the shear correction factor (SCF), it has been slightly corrected, the errors...

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• Theory of Elasticity and Plasticity

  Kursy Online

  • R. Sauer
  • I. Lubowiecka

  This course discusses the general theory of elastic and plastic material behavior of solids.

• Theory of Elasticity and Plasticity 2023

  Kursy Online

  • R. Sauer
  • I. Lubowiecka

  This course discusses the general theory of elastic and plastic material behavior of solids.