A single-domain dual-boundary-element formulation incorporating a cohesive zone model for elastostatic cracks

被引：0

作者：

Yang, B. ^{[1
]}

Ravi-Chandar, K. ^{[1
]}

机构：

[1] Department of Mechanical Engineering, University of Houston, Tx, Houston,77204-4792, United States

来源：

International Journal of Fracture | 1998年 / 93卷 / 1-4期

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：115 / 144

共 20 条

[1] A single-domain dual-boundary-element formulation incorporating a cohesive zone model for elastostatic cracks
Yang, B
Ravi-Chandar, K
INTERNATIONAL JOURNAL OF FRACTURE, 1998, 93 (1-4) : 115 - 144
[2] A single-domain dual-boundary-element formulation incorporating a cohesive zone model for elastostatic cracks
B. Yang
K. Ravi-Chandar
International Journal of Fracture, 1998, 93 : 115 - 144
[3] A single-domain boundary element method for 3-d elastostatic crack analysis using continuous elements
Young, A
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 1996, 39 (08) : 1265 - 1293
[4] 3-DIMENSIONAL FRACTURE SIMULATION WITH A SINGLE-DOMAIN, DIRECT BOUNDARY ELEMENT FORMULATION
MARTHA, LF
GRAY, LJ
INGRAFFEA, AR
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 1992, 35 (09) : 1907 - 1921
[5] A fast multipole boundary element method for 2D multi-domain elastostatic problems based on a dual BIE formulation
Liu, Y. J.
COMPUTATIONAL MECHANICS, 2008, 42 (05) : 761 - 773
[6] A fast multipole boundary element method for 2D multi-domain elastostatic problems based on a dual BIE formulation
Y. J. Liu
Computational Mechanics, 2008, 42 : 761 - 773
[7] Cohesive-zone-model formulation and implementation using the symmetric Galerkin boundary element method for homogeneous solids
Luis Távara
Vladislav Mantič
Alberto Salvadori
Leonard J. Gray
Federico París
Computational Mechanics, 2013, 51 : 535 - 551
[8] Cohesive-zone-model formulation and implementation using the symmetric Galerkin boundary element method for homogeneous solids
Tavara, Luis
Mantic, Vladislav
Salvadori, Alberto
Gray, Leonard J.
Paris, Federico
COMPUTATIONAL MECHANICS, 2013, 51 (04) : 535 - 551
[9] A cohesive zone finite element approach to model tensile cracks in thin film coatings
Nekkanty, Srikant
Walter, Mark E.
Shivpuri, Rajiv
JOURNAL OF MECHANICS OF MATERIALS AND STRUCTURES, 2007, 2 (07) : 1231 - 1247
[10] Formulation of a three-dimensional cohesive zone model for application to a finite element algorithm
Foulk, JW
Allen, DH
Helms, KLE
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2000, 183 (1-2) : 51 - 66

← 1 2 →