Transient wave analysis of an antiplane crack interaction with half-plane boundary

被引:0
|
作者
Ma, CC
Ing, YS
机构
[1] Department of Mechanical Engineering, National Taiwan University
关键词
D O I
10.1016/0020-7225(96)00066-3
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The transient problem of a traction free half-space containing a subsurface semi-infinite crack subjected to dynamic antiplane loading on the crack faces has been investigated to gain insight into the phenomenon of the interaction of stress waves with material defects. A specific loading condition, namely a pair of concentrated point loadings applied on the crack faces, is considered in detail. The transient solutions are determined by superposition of a fundamental solution in the Laplace transform domain. The fundamental solution to be used is the problem for applying exponentially distributed traction in the Laplace transform domain on the crack faces. The exact closed form transient solutions of dynamic stress intensity factors are obtained and are expressed in a very simple formulation in this study. These solutions are valid for an infinite length of time and have accounted for the contributions of an infinite number of waves. Numerical results of dynamic stress intensity factors are obtained which indicate that the major contributions are due to the first few waves. Copyright (C) 1996 Elsevier Science Ltd
引用
收藏
页码:1507 / 1517
页数:11
相关论文
共 50 条
  • [41] THE OUTGOING TIME-HARMONIC ELASTIC WAVE IN A HALF-PLANE WITH FREE BOUNDARY
    Duran, Mario
    Muga, Ignacio
    Nedelec, Jean-Claude
    SIAM JOURNAL ON APPLIED MATHEMATICS, 2011, 71 (02) : 443 - 464
  • [42] The wave field of a point source that acts on the open boundary of a Biot half-plane
    G. L. Zavorokhin
    Journal of Mathematical Sciences, 2012, 185 (4) : 567 - 572
  • [43] ON CONCENTRATED LOADS AT THE BOUNDARY OF A PIEZOELECTRIC HALF-PLANE
    SOSA, HA
    CASTRO, MA
    JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 1994, 42 (07) : 1105 - 1122
  • [44] BOUNDARY ELEMENT SOLUTION FOR HALF-PLANE PROBLEMS
    TELLES, JCF
    BREBBIA, CA
    INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES, 1981, 17 (12) : 1149 - 1158
  • [45] The Diffraction by the Half-plane with the Fractional Boundary Condition
    Tabatadze, Vasil
    Veliyev, Eldar
    Karacuha, Ertugrul
    Karacuha, Kamil
    2020 INTERNATIONAL APPLIED COMPUTATIONAL ELECTROMAGNETICS SOCIETY SYMPOSIUM (2020 ACES-MONTEREY), 2020,
  • [46] The Diffraction by the Half-plane with the Fractional Boundary Condition
    Tabatadze, Vasil
    Veliyev, Eldar
    Karacuha, Ertugrul
    Karacuha, Kamil
    APPLIED COMPUTATIONAL ELECTROMAGNETICS SOCIETY JOURNAL, 2020, 35 (11): : 1386 - 1387
  • [47] The diffraction by the half-plane with the fractional boundary condition
    Veliyev E.
    Tabatadze V.
    Karaçuha K.
    Karaçuha E.
    Progress In Electromagnetics Research M, 2020, 88 : 101 - 110
  • [48] The Diffraction by the Half-Plane with the Fractional Boundary Condition
    Veliev, Eldar
    Tabatadze, Vasil
    Karacuha, Kamil
    Karacuha, Ertugrul
    PROGRESS IN ELECTROMAGNETICS RESEARCH M, 2020, 88 : 101 - 110
  • [49] Sub-surface crack in an inhomogeneous half-plane: Wave scattering phenomena by BEM
    Dineva, P. S.
    Manolis, G. D.
    Rangelov, T. V.
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2006, 30 (05) : 350 - 362
  • [50] TRANSIENT ANALYSIS OF CONDUCTING HALF-PLANE PROBLEM WITH NONCAUSAL SCATTERING IMAGE
    NIKOSKINEN, KI
    LINDELL, IV
    ERMUTLU, ME
    MICROWAVE AND OPTICAL TECHNOLOGY LETTERS, 1994, 7 (01) : 31 - 35