Adaptive deep-cut method in ellipsoidal optimization for electromagnetic design

IEEE Transactions on Magnetics

Volumn 35, Issue 3 PART 1, 1999, Pages 1746-1749

  Saldanha, R R ^a   Takahashi, R H C ^a   Vasconcelos, J A ^a   Ramirez J A ^b  

^a FEDERAL UNIVERSITY OF MINAS GERAIS   (Brazil)

^b PONTIFICAL CATHOLIC UNIVERSITY OF MINAS GERAIS   (Brazil)

Author keywords

Electromagnetic analysis; Electromagnetic fields; Inverse problems; Optimization methods

Indexed keywords

ADAPTIVE ALGORITHMS; ASYMPTOTIC STABILITY; ELECTROMAGNETIC FIELD THEORY; INVERSE PROBLEMS; OPTIMIZATION; RANDOM PROCESSES;

ADAPTIVE DEEP CUT METHOD; ELECTROMAGNETIC ANALYSIS; ELLIPSOID METHOD;

ELECTROMAGNETIC FIELDS;

EID: 0033121695     PISSN: 00189464     EISSN: None     Source Type: Journal    
DOI: 10.1109/20.767367     Document Type: Article

References (4)

1. R.G. Bland, D. Goldfarb, M.J. Todd, "The ellipsoidal method: a survey," Operations Research, Vol. 29, no. 6, pp.1039-1091, 1981.
2. S.T. Dziuban, J.G. Ecker, M. Kupferschmid, "Using deep cuts in an ellipsoidal algorithm for nonlinear programming," Math. Program. Study, Vol. 25, pp.93-107, 1985.
3. K. Svanberg, "The method of moving asymptotes - A new method for structural optimization," Int. Journal Num. Meth. Eng., Vol. 24, pp.359-373, 1987.
4. Ch. Magele, G. Fuerntratt, I. Bardi, K.R. Richter, G. Schoenwetter, P. Alotto, G. Molinari, M. Repetto, "TEAM Optimization Benchmark Problem 22". Internet Edition: http://www-igte.tu-graz.ac.at/team.