Prediction of Fatigue Crack Growth in Metallic Specimens under Constant Amplitude Loading Using Virtual Crack Closure and Forman Model

被引:10
|
作者
Krscanski, Sanjin [1 ]
Brnic, Josip [1 ]
机构
[1] Univ Rijeka, Fac Engn, Dept Engn Mech, Vukovarska 58, Rijeka 51000, Croatia
关键词
virtual crack closure technique (VCCT); stress intensity factor; Forman model; crack propagation; constant amplitude loading; 2D finite element; MOVING MESH METHOD;
D O I
10.3390/met10070977
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
This paper considers the applicability of virtual crack closure technique (VCCT) for calculation of stress intensity factor range for crack propagation in standard metal specimen geometries with sharp through thickness cracks. To determine crack propagation rate and fatigue lifetime of a dynamically loaded metallic specimen, in addition to VCCT, standard Forman model was used. Values of stress intensity factor (SIF) ranges Delta Kfor various crack lengths were calculated by VCCT and used in conjunction with material parameters available from several research papers. VCCT was chosen as a method of choice for the calculation of stress intensity factor of a crack as it is simple and relatively straightforward to implement. It is relatively easy for implementation on top of any finite element (FE) code and it does not require the use of any special finite elements. It is usually utilized for fracture analysis of brittle materials when plastic dissipation is negligible, i.e., plastic dissipation belongs to small-scale yielding due to low load on a structural element. Obtained results showed that the application of VCCT yields good results. Results for crack propagation rate and total lifetime for three test cases were compared to available experimental data and showed satisfactory correlation.
引用
收藏
页码:1 / 14
页数:14
相关论文
共 50 条
  • [31] Detecting Fatigue Crack Closure and Crack Growth Delays After an Overload Using DIC Measurements
    Gonzales, G. L. G.
    Gonzalez, J. A. O.
    Castro, J. T. P.
    Freire, J. L. F.
    FRACTURE, FATIGUE, FAILURE AND DAMAGE EVOLUTION, VOL 7, 2018, : 57 - 65
  • [32] Fatigue crack growth in wheelset axles under bending and torsional loading
    Hannemann, R.
    Koester, P.
    Sander, M.
    INTERNATIONAL JOURNAL OF FATIGUE, 2019, 118 (262-270) : 262 - 270
  • [33] Fatigue crack growth under combined thermal cycling and mechanical loading
    Lansinger, Johan
    Hansson, Thomas
    Clevfors, Olle
    INTERNATIONAL JOURNAL OF FATIGUE, 2007, 29 (07) : 1383 - 1390
  • [34] Some issues on finite element modelling of plasticity induced crack closure due to constant amplitude loading
    Singh, Konjengbam Darunkumar
    Parry, Matthew Roger
    Sinclair, Ian
    INTERNATIONAL JOURNAL OF FATIGUE, 2008, 30 (10-11) : 1898 - 1920
  • [35] Edge crack growth of mortar plate specimens under uniaxial loading tests
    Zhenghong Huang
    Shouchun Deng
    Haibo Li
    Hong Zuo
    Journal of Rock Mechanics and Geotechnical Engineering, 2019, (02) : 300 - 313
  • [36] Edge crack growth of mortar plate specimens under uniaxial loading tests
    Huang, Zhenghong
    Deng, Shouchun
    Li, Haibo
    Zuo, Hong
    JOURNAL OF ROCK MECHANICS AND GEOTECHNICAL ENGINEERING, 2019, 11 (02) : 300 - 313
  • [37] Two simplified methods for fatigue crack growth prediction under compression-compression cyclic loading
    Luo, Guangen
    Liu, Yongming
    MARINE STRUCTURES, 2018, 58 : 367 - 381
  • [38] Application of a strip-yield model to predict crack growth under variable-amplitude and spectrum loading - Part 1: Compact specimens
    Yamada, Y.
    Ziegler, B.
    Newman, J. C., Jr.
    ENGINEERING FRACTURE MECHANICS, 2011, 78 (14) : 2597 - 2608
  • [39] Assessment of mixed mode fatigue crack growth under biaxial loading using an iterative technique
    Razavi, N.
    Ayatollahi, M. R.
    Berto, F.
    1ST MEDITERRANEAN CONFERENCE ON FRACTURE AND STRUCTURAL INTEGRITY (MEDFRACT1), 2020, 26 : 240 - 245
  • [40] Crack growth behavior and failure prediction for a granite under compressive fatigue
    Yan Chen
    Lei Zhou
    Gaofei Wang
    Tenglong Rong
    Shuai Heng
    Jianping Zuo
    Mechanics of Time-Dependent Materials, 2023, 27 : 449 - 467