OPTIMAL MAGNET DESIGN FOR NMR

被引:12
作者
GOTTVALD, A
机构
[1] Institute of Scientific Instruments, Czechoslovak Academy of Sciences, 64 Brno Czechoslovakia, Królovopolski 147
关键词
D O I
10.1109/20.106338
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Principle of nuclear magnetic resonance (NMR) requires strong static magnetic fields with extremely small inhomogeneity over large space domains. Consequently, optimal magnet design for NMR applications, both spectroscopy and imaging. is a non-trivial example of inversely-posed and ill-conditioned magnetostatic problems that should be solved to an extremely high accuracy. This paper is concerned with two difficulties inherent to computational methodology of optimal magnet design for NMR: (a) spectral methods of magnetic field analysis that would be highly accurate, fast and general, (b) optimization strategy that would eliminate both physically and numerically instable solutions. Examples of real-world magnet designs are presented graphically. © 1990, IEEE. All rights reserved.
引用
收藏
页码:399 / 401
页数:3
相关论文
共 17 条
[1]  
BARBA D, 1989, SEP P C COMPUMAG TOK, P801
[2]   HOMOGENEOUS MAGNETIC-FIELD IN A CYLINDRICAL-SHELL [J].
FRIEDMAN, M ;
AVIDA, R ;
BRANDSTADTER, J ;
EREZ, G .
JOURNAL OF PHYSICS E-SCIENTIFIC INSTRUMENTS, 1984, 17 (03) :212-215
[4]   COMPARATIVE-ANALYSIS OF OPTIMIZATION METHODS FOR MAGNETOSTATICS [J].
GOTTVALD, A .
IEEE TRANSACTIONS ON MAGNETICS, 1988, 24 (01) :411-414
[5]  
GOTTVALD A, 1986, THESIS CS ACAD SCI B
[6]  
GUARNIERI M, 1989, SEP P C COMPUMAG TOK, P285
[7]  
HAFNER C, 1989, SEP P C COMPUMAG TOK, P519
[8]  
Loney S.T., 1966, J I MATH APPL, V2, P111
[9]  
MOHAMMED OA, 1989, SEP P 3DMAG S OK, P85
[10]  
PREIS K, 1989, SEP P 3DMAG S OK, P91