An integral equation and its numerical treatment for the computation of the magnetic field in presence of superconducting shields

被引：0
|
作者：
Dagnino, C [1 ]
Lamberti, P [1 ]
Negro, A [1 ]
机构：
[1] Univ Turin, Dipartimento Matemat, I-10123 Turin, Italy
来源：
ADVANCED MATHEMATICAL & COMPUTATIONAL TOOLS IN METROLOGY IV | 2000年 / 53卷
关键词：
integral equations; superconductors;
D O I：
暂无
中图分类号：
O29 [应用数学];
学科分类号：
070104 ;
摘要：
In this paper we propose a mathematical model for the electromagnetic behaviour of the shield of a new type of Cryogenic Current Comparator that leads to an integral equation for the induced current density. A numerical treatment for such an equation is presented and studied. Subject classification AMS (MOS): 65R20, 82D55.
引用
收藏
页码：66 / 75
页数：2
相关论文
共 50 条
  • [21] Magnetic field computation in a physically large domain with thin metallic shields
    Buccella, C
    Feliziani, M
    Maradei, F
    Manzi, G
    IEEE TRANSACTIONS ON MAGNETICS, 2005, 41 (05) : 1708 - 1711
  • [22] USE OF SUPERCONDUCTING SHIELDS TO INCREASE UNIFORMITY OF MAGNETIC-FIELD IN SOLENOIDS
    BYCHKOV, YF
    TARUTIN, OB
    UZLOV, VY
    CRYOGENICS, 1975, 15 (04) : 223 - 224
  • [23] Magnetic field concentration: Comparison between several shapes of superconducting shields
    Masson, P
    Netter, D
    Leveque, J
    Rezzoug, A
    IEEE TRANSACTIONS ON APPLIED SUPERCONDUCTIVITY, 2001, 11 (01) : 2248 - 2251
  • [24] Numerical computation of Muskhelishvili's integral equation in plane elasticity
    Chuang, JM
    Hu, SZ
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 1996, 66 (1-2) : 123 - 138
  • [25] The Numerical Method of Integral Equation in the Electric Field Based on Gaussian Numerical Integral Method
    Cai, Yang
    Luo, Jianshu
    Lei, Hong
    2016 PROGRESS IN ELECTROMAGNETICS RESEARCH SYMPOSIUM (PIERS), 2016, : 4189 - 4193
  • [26] ELECTROSTATIC-FIELD COMPUTATION BY AN INTEGRAL-EQUATION METHOD
    THUM, PC
    LIEW, AC
    WONG, CM
    ELECTRIC POWER SYSTEMS RESEARCH, 1982, 5 (04) : 259 - 275
  • [27] An iterative solution for magnetic field integral equation
    Makarov, S
    Ludwig, R
    Lemdiasov, R
    Ochmann, M
    ELECTROMAGNETICS, 2002, 22 (06) : 461 - 471
  • [28] Thin-Shell Formulation Applied to Superconducting Shields for Magnetic Field Mitigation
    Chiampi, Mario
    Gozzelino, Laura
    Manzin, Alessandra
    Zilberti, Luca
    IEEE TRANSACTIONS ON MAGNETICS, 2011, 47 (10) : 4266 - 4269
  • [29] An Equivalent Surface Source Method for Computation of the Magnetic Field Reduction of Metal Shields
    Bulic, Edi
    Sinigoj, Anton R.
    Cestnik, Breda
    IEEE TRANSACTIONS ON ELECTROMAGNETIC COMPATIBILITY, 2009, 51 (02) : 263 - 273
  • [30] Numerical treatment of the generalized Love integral equation
    Luisa Fermo
    Maria Grazia Russo
    Giada Serafini
    Numerical Algorithms, 2021, 86 : 1769 - 1789
12345