Path Independent Integrals in Nonlinear Dynamic Fracture Mechanics
Recently the authors have derived various new types of path independent integrals in which the theoretical limitations of the so-called J integral are overcome. First, for elastodynamic crack problems, a path independent integral J' which has the physical meaning of energy release rate was deri...
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Published in | Nihon Kikai Gakkai ronbunshū. A Vol. 53; no. 486; pp. 271 - 277 |
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Main Authors | , |
Format | Journal Article |
Language | Japanese |
Published |
The Japan Society of Mechanical Engineers
25.02.1987
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Subjects | |
Online Access | Get full text |
ISSN | 0387-5008 1884-8338 |
DOI | 10.1299/kikaia.53.271 |
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Abstract | Recently the authors have derived various new types of path independent integrals in which the theoretical limitations of the so-called J integral are overcome. First, for elastodynamic crack problems, a path independent integral J' which has the physical meaning of energy release rate was derived. Later more general forms of path independent integrals T and T were derived, which are valid for any constitutive relations under quasi-static as well as dynamic conditions. This paper presents the theoretical and computational aspects of these integrals, of relevance in nonlinear dynamic fracture mechanics. Finite element analyses were carried out for an example problem of a center-cracked plate subject to a uniaxial impact loading. The material behavior was modeled by three different constitutive relations such as linear-elastic, elastic-plastic, and elastic-viscoplastic cases. The applicalility of the T integral to nonlinear dynamic fracture mechanics was shown with the numerical results. |
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AbstractList | Recently the authors have derived various new types of path independent integrals in which the theoretical limitations of the so-called J integral are overcome. First, for elastodynamic crack problems, a path independent integral J' which has the physical meaning of energy release rate was derived. Later more general forms of path independent integrals T and T were derived, which are valid for any constitutive relations under quasi-static as well as dynamic conditions. This paper presents the theoretical and computational aspects of these integrals, of relevance in nonlinear dynamic fracture mechanics. Finite element analyses were carried out for an example problem of a center-cracked plate subject to a uniaxial impact loading. The material behavior was modeled by three different constitutive relations such as linear-elastic, elastic-plastic, and elastic-viscoplastic cases. The applicalility of the T integral to nonlinear dynamic fracture mechanics was shown with the numerical results. Theoretical and computational aspects of the integrals are presented. Finite element analyses were carried out for a center-cracked plate subject to a uniaxial impact loading. The material behavior was modeled by three constitutive relations--linear-elastic, elastic-plastic, and elastic-viscoplastic cases. The applicability of the integral is shown via numerical results. |
Author | KOBASHI, Mineo NISHIOKA, Toshihisa |
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Copyright | The Japan Society of Mechanical Engineers |
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References | (1)Rice. J. R.. J. Appl. Mech., 35 (1968), 376. (7)Atluri. S. N.. Nakagaki, M.. Nishioka, T. and Kuang, Z. B., Eng. Fract. Mech., 23 (1986), 167. (4)Atluri, S. N.. Eng. Fract. Mech.. 16 (1983), 341. (6)Nishioka, T. and Atluri, S. N., 文献(3) 9,1193 (3)Atluri. S. N., Nishioka, T. and Nakagaki, M., Eng. Fract. Mech., 20 (1984), 209. (5)Budiansky, B. and Rice, J. R.. J. Appl. Mech., 40 (1973), 201. (2)Nishioka. T. and Atluri, S. N.. Eng. Fract. Mech., 18 (1983), 1. (8)Bodner, S. R. and Symonds, P. S., J. Appl. Mech., 29 (1962), 719. (9)Baker, B. R.,文献(8)の 449ぺージ. |
References_xml | – reference: (1)Rice. J. R.. J. Appl. Mech., 35 (1968), 376. – reference: (4)Atluri, S. N.. Eng. Fract. Mech.. 16 (1983), 341. – reference: (2)Nishioka. T. and Atluri, S. N.. Eng. Fract. Mech., 18 (1983), 1. – reference: (6)Nishioka, T. and Atluri, S. N., 文献(3) 9,1193 – reference: (5)Budiansky, B. and Rice, J. R.. J. Appl. Mech., 40 (1973), 201. – reference: (3)Atluri. S. N., Nishioka, T. and Nakagaki, M., Eng. Fract. Mech., 20 (1984), 209. – reference: (8)Bodner, S. R. and Symonds, P. S., J. Appl. Mech., 29 (1962), 719. – reference: (9)Baker, B. R.,文献(8)の 449ぺージ. – reference: (7)Atluri. S. N.. Nakagaki, M.. Nishioka, T. and Kuang, Z. B., Eng. Fract. Mech., 23 (1986), 167. |
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Snippet | Recently the authors have derived various new types of path independent integrals in which the theoretical limitations of the so-called J integral are... Theoretical and computational aspects of the integrals are presented. Finite element analyses were carried out for a center-cracked plate subject to a uniaxial... |
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StartPage | 271 |
SubjectTerms | Dynamic Fracture Mechanics Dynamic J Integral Fracture J' Integral Nonlinear Fracture Mechanics Path Independent Integral T Integral Viscoplastic Materials |
Title | Path Independent Integrals in Nonlinear Dynamic Fracture Mechanics |
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