Accuracy of cross-section stress numerical integration by boundary integration formulae

被引:0
|
作者
Matuszak, A. [1 ]
Plucinski, P. [1 ]
机构
[1] Cracow Univ Technol, Inst Computat Civil Engn, Krakow, Poland
关键词
REINFORCED-CONCRETE SECTIONS; ULTIMATE STRENGTH ANALYSIS; AXIAL FORCE; COMPOSITE; SUBJECT; LOAD; ALGORITHM; FRAMES; STEEL;
D O I
暂无
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
Computing of internal forces of the bar cross-section for given deformation is a necessary step in most computations related to the bar structures. Internal forces are integrals of stress in a section area. Integrating stress for arbitrary cross-section shape is tedious and the use of boundary integral approach combined with numerical integration can simplified computations. Misunderstandings about possible numerical integration of section stress accuracy and efficiency can be found in literature. Numerical integration errors depend on adopted integration scheme. First, the results for 1D test case for some number of integration schemes are demonstrated. Having this in mind examples from literature are reanalysed.
引用
收藏
页码:111 / 120
页数:10
相关论文
共 50 条
  • [21] A cross-section analysis of financial market integration in North America using a four factor model
    Beaulieu, Marie-Claude
    Gagnon, Marie-Helene
    Khalaf, Lynda
    INTERNATIONAL JOURNAL OF MANAGERIAL FINANCE, 2009, 5 (03) : 248 - +
  • [22] Estimation of Boundary Shear Stress Distribution in a Trapezoidal Cross-Section Channel with Composite Roughness
    Luo, You
    Zhu, Senlin
    Yang, Fan
    Gao, Wenxiang
    Yan, Caiming
    Yan, Rencong
    WATER, 2022, 14 (16)
  • [23] CALIBRATION ACCURACY CONSIDERATIONS FOR RADAR CROSS-SECTION MEASUREMENTS
    MATYAS, GJ
    KELSALL, BJ
    MICROWAVE JOURNAL, 1991, 34 (03) : 124 - &
  • [24] ON THE ACCURACY OF CZUBEK METHOD FOR NEUTRON CROSS-SECTION MEASUREMENTS
    WOZNICKA, U
    SJOSTRAND, NG
    ATOMKERNENERGIE-KERNTECHNIK, 1986, 48 (04): : 205 - 208
  • [25] NUMERICAL ACCURACY IN THE INTEGRATION OF CABLE DYNAMICS EQUATIONS
    WILSON, H
    DEB, K
    SINGH, D
    INTERNATIONAL JOURNAL OF NON-LINEAR MECHANICS, 1992, 27 (05) : 795 - 804
  • [26] Comparison of accuracy assessment techniques for numerical integration
    Berry, MM
    Healy, LM
    SPACEFLIGHT MECHANICS 2003, PTS 1-3, 2003, 114 : 1003 - 1015
  • [27] Numerical integration of stiff systems with low accuracy
    Novikov A.E.
    Novikov E.A.
    Mathematical Models and Computer Simulations, 2010, 2 (4) : 443 - 452
  • [28] One approach to the derivation of exact integration formulae in the boundary element method
    Fedotov, V. P.
    Spevak, L. F.
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2008, 32 (10) : 883 - 888
  • [29] Numerical integration methods for the Takagi-Taupin equations for crystals of rectangular cross section
    S. I. Kolosov
    V. I. Punegov
    Crystallography Reports, 2005, 50 : 357 - 362
  • [30] Numerical integration methods for the Takagi-Taupin equations for crystals of rectangular cross section
    Kolosov, SI
    Punegov, VI
    CRYSTALLOGRAPHY REPORTS, 2005, 50 (03) : 357 - 362