Mathematical model for solving problems of electromagnetic flaw detection

被引:0
|
作者
Shkatov, P.N. [1 ]
机构
[1] All-Union Extramural Inst of, Engineering, Russia
来源
关键词
Electric Measurements - Current Distribution - Electromagnetic Field Effects - Computer Simulation - Electromagnetic Field Measurement - Mathematical Models - Metals and Alloys - Nondestructive Examination - Metals Testing - Defects;
D O I
暂无
中图分类号
学科分类号
摘要
This article suggests a mathematical model for defects of continuity-type cracks under electromagnetic flaw detection conditions. The model describes the process of redistribution of current density in the flaw vicinity and the associated change of the magnetic field. The essence of the calculation method consists in representing current loops of complex shape by a set of circular loops with equivalent electromagnetic effect. The reliability of the model is confirmed by comparing the results of calculation and experiment. The calculations were carried out on an ES-1033 computer.
引用
收藏
页码:49 / 55
相关论文
共 50 条
  • [1] MATHEMATICAL-MODEL FOR SOLVING PROBLEMS OF ELECTROMAGNETIC FLAW DETECTION
    SHKATOV, PN
    SOVIET JOURNAL OF NONDESTRUCTIVE TESTING-USSR, 1988, 24 (01): : 49 - 55
  • [2] Mathematical model of flaw detection
    Kurakin A.L.
    Lobkovsky L.I.
    Mathematical Models and Computer Simulations, 2016, 8 (1) : 84 - 91
  • [3] A Mathematical Algorithm for Solving the Inverse Problem of Magnetostatic Flaw Detection
    A. N. Pechenkov
    Russian Journal of Nondestructive Testing, 2005, 41 : 714 - 718
  • [4] A mathematical algorithm for solving the inverse problem of magnetostatic flaw detection
    Pechenkov, AN
    RUSSIAN JOURNAL OF NONDESTRUCTIVE TESTING, 2005, 41 (11) : 714 - 718
  • [5] Quinary model for solving mathematical problems
    Perez de los Santos, Raul
    REVISTA IBEROAMERICANA DE EDUCACION, 2008, 47 (04):
  • [6] Electromagnetic Problems Solving by Conformal Mapping: A Mathematical Operator for Optimization
    Calixto, Wesley Pacheco
    Alvarenga, Bernardo
    da Mota, Jesus Carlos
    Brito, Leonardo da Cunha
    Wu, Marcel
    Alves, Aylton Jose
    Martins Neto, Luciano
    Lemos Antunes, Carlos F. R.
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2010, 2010
  • [7] Mathematical - Physical Model of Solving Inventive Problems
    Rajic, Dusan S.
    FME TRANSACTIONS, 2021, 49 (03): : 726 - 733
  • [8] SOLVING MATHEMATICAL PROBLEMS
    POTHERING, JM
    BYTE, 1989, 14 (05): : 40 - &
  • [9] Optimal parameterization of a mathematical model for solving parameter estimation problems
    Martinsons, CD
    INVERSE PROBLEMS IN SCIENCE AND ENGINEERING, 2005, 13 (02) : 109 - 131
  • [10] A COMPETENCE STRUCTURE MODEL FOR SOLVING PROBLEMS BY USING MATHEMATICAL REPRESENTATIONS
    Leuders, Timo
    Bruder, Regina
    Wirtz, Markus
    Bayrhuber, Marianne
    PME 33: PROCEEDINGS OF THE 33RD CONFERENCE OF THE INTERNATIONAL GROUP FOR THE PSYCHOLOGY OF MATHEMATICS EDUCATION, VOL 1, 2009, 1 : 416 - 416