Comparison of the adjoint and influence coefficient methods for solving the inverse hyperthermia problem

被引：0
|
作者：
机构：
[1] Liauh, C.-T.
[2] Hills, R.G.
[3] Roemer, R.B.
来源：
Liauh, C.-T. | 1600年 / 115期
关键词：
Adjoint formulation - Blood perfusion - Convolutions - Hyperthermia cancer treatments - Influence coefficient method - Inverse hyperthermia problem - Jacobian matrix - Temperature field;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
引用
收藏
相关论文
共 50 条
  • [21] A comparison of traditional and non-classical methods for solving inverse heat conduction problem
    Krejsa, J
    Slama, L
    Horsky, J
    Raudensky, M
    Patikova, B
    ADVANCED COMPUTATIONAL METHODS IN HEAT TRANSFER IV, 1996, : 451 - 460
  • [22] OPERATIONAL CALCULUS METHODS FOR THE SOLUTION OF THE INVERSE COEFFICIENT PROBLEM
    Kengerli, Tarana S.
    PROCEEDINGS OF THE INSTITUTE OF MATHEMATICS AND MECHANICS, 2007, 27 (35): : 109 - 114
  • [23] An Inverse Problem of Temperature Optimization in Hyperthermia by Controlling the Overall Heat Transfer Coefficient
    Aghayan, Seyed Ali
    Sardari, Dariush
    Mahdavi, Seyed Rabii Mahdi
    Zahmatkesh, Mohammad Hasan
    JOURNAL OF APPLIED MATHEMATICS, 2013,
  • [24] 2 METHODS FOR SOLVING AN INVERSE CONDUCTIVE SCATTERING PROBLEM
    HETTLICH, F
    INVERSE PROBLEMS, 1994, 10 (02) : 375 - 385
  • [25] STABLE METHODS FOR SOLVING THE INVERSE SCATTERING PROBLEM FOR A CYLINDER
    COLTON, D
    KIRSCH, A
    PROCEEDINGS OF THE ROYAL SOCIETY OF EDINBURGH SECTION A-MATHEMATICS, 1981, 89 : 181 - 188
  • [26] 2 METHODS FOR SOLVING THE INVERSE ACOUSTIC SCATTERING PROBLEM
    KIRSCH, A
    KRESS, R
    MONK, P
    ZINN, A
    INVERSE PROBLEMS, 1988, 4 (03) : 749 - 770
  • [27] A gradient descent method for solving an inverse coefficient heat conduction problem
    S. I. Kabanikhin
    A. Hasanov
    A. V. Penenko
    Numerical Analysis and Applications, 2008, 1 (1) : 34 - 45
  • [28] Resolving Power of Algorithm for Solving the Coefficient Inverse Problem for the Geoelectric Equation
    Iskakov, K. T.
    Oralbekova, Zh. O.
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2014, 2014
  • [29] A Gradient Descent Method for Solving an Inverse Coefficient Heat Conduction Problem
    Kabanikhin, S. I.
    Hasanov, A.
    Penenko, A. V.
    NUMERICAL ANALYSIS AND APPLICATIONS, 2008, 1 (01) : 34 - 45
  • [30] Discrete-analytic schemes for solving an inverse coefficient heat conduction problem in a layered medium with gradient methods
    A. V. Penenko
    Numerical Analysis and Applications, 2012, 5 (4) : 326 - 341
12345