Detail publikace

CONDITIONS FOR CRACK INITIATION IN AN ORTHOTROPIC BI-MATERIAL CORNER DETERMINED BY MEANS OF THE STRAIN ENERGY DENSITY FACTOR

PROFANT, T. KLUSÁK, J. KOTOUL, M.

Český název

CONDITIONS FOR CRACK INITIATION IN AN ORTHOTROPIC BI-MATERIAL CORNER DETERMINED BY MEANS OF THE STRAIN ENERGY DENSITY FACTOR

Anglický název

CONDITIONS FOR CRACK INITIATION IN AN ORTHOTROPIC BI-MATERIAL CORNER DETERMINED BY MEANS OF THE STRAIN ENERGY DENSITY FACTOR

Typ

článek ve sborníku ve WoS nebo Scopus

Jazyk

en

Originální abstrakt

A bi-material notch composed of two orthotropic parts is considered. The stress components and the strain energy density are expressed using the Stroh-Eshelby-Lekhnitskii formalism for plane elasticity. The stress singular exponents and corresponding eigenvectors are the solution of the eigenvalue problem leading from the prescribed notch boundary and compatibility conditions. Generally, there is more than one solution of this eigenvalue problem and consequently the stress intensity factors. The potential direction of crack initiation is determined from the local minimum of the mean value of the strain energy density factor in both materials. Following the assumption of the same mechanism of the rupture in the case of the crack and the notch, an expression for the critical values of the stress intensity factor can be obtained.

Český abstrakt

A bi-material notch composed of two orthotropic parts is considered. The stress components and the strain energy density are expressed using the Stroh-Eshelby-Lekhnitskii formalism for plane elasticity. The stress singular exponents and corresponding eigenvectors are the solution of the eigenvalue problem leading from the prescribed notch boundary and compatibility conditions. Generally, there is more than one solution of this eigenvalue problem and consequently the stress intensity factors. The potential direction of crack initiation is determined from the local minimum of the mean value of the strain energy density factor in both materials. Following the assumption of the same mechanism of the rupture in the case of the crack and the notch, an expression for the critical values of the stress intensity factor can be obtained.

Anglický abstrakt

A bi-material notch composed of two orthotropic parts is considered. The stress components and the strain energy density are expressed using the Stroh-Eshelby-Lekhnitskii formalism for plane elasticity. The stress singular exponents and corresponding eigenvectors are the solution of the eigenvalue problem leading from the prescribed notch boundary and compatibility conditions. Generally, there is more than one solution of this eigenvalue problem and consequently the stress intensity factors. The potential direction of crack initiation is determined from the local minimum of the mean value of the strain energy density factor in both materials. Following the assumption of the same mechanism of the rupture in the case of the crack and the notch, an expression for the critical values of the stress intensity factor can be obtained.

Klíčová slova česky

Orthotropic bi-material notch, composite materials, strain energy density factor, stability criterion

Klíčová slova anglicky

Orthotropic bi-material notch, composite materials, strain energy density factor, stability criterion

Rok RIV

2010

Vydáno

21.06.2010

Nakladatel

National Taiwan University of Science and Technology

Místo

Taipei

ISBN

978-986-02-3909-6

Kniha

Multiscaling of Synthetic and Natural Systems with Self-Adaptive Capability

Strany od–do

149–152

Počet stran

4

BIBTEX


@inproceedings{BUT35323,
  author="Tomáš {Profant} and Jan {Klusák} and Michal {Kotoul},
  title="CONDITIONS FOR CRACK INITIATION IN AN ORTHOTROPIC BI-MATERIAL CORNER DETERMINED BY MEANS OF THE STRAIN ENERGY DENSITY FACTOR",
  booktitle="Multiscaling of Synthetic and Natural Systems with Self-Adaptive Capability",
  year="2010",
  month="June",
  pages="149--152",
  publisher="National Taiwan University of Science and Technology",
  address="Taipei",
  isbn="978-986-02-3909-6"
}