RELAXATION METHODS FOR CONVEX PROBLEMS

[1] Ames W. F., 1965, NONLINEAR PARTIAL DI

[2] NUMERICAL SOLUTION OF MINIMAL SURFACE EQUATION [J]. MATHEMATICS OF COMPUTATION, 1967, 21 (99) : 340 - &

[3] ON NUMERICAL SOLUTION OF A QUASI-LINEAR ELLIPTIC EQUATION [J]. JOURNAL OF THE ACM, 1967, 14 (02) : 363 - &

[4] GREENBERG HH, 1958, NY08670 NEW YORK U A

[5] GREENBERG HJ, 1960, PLASTICITY, P279

[6] Householder AS, 1953, PRINCIPLES NUMERICAL

[7] LEE EH, 1960, PLASTICITY ED, P279

[8] Ortega JM., 1966, SIAM J NUMER ANAL, V3, P497

[9] Ostrowski AM., 1967, SOLUTION EQUATIONS S, V21, P732, DOI 10.2307/2005025

[10] PRAGER DJ, 1967, SUIPR132 STANF U I P

[1] Ames W. F., 1965, NONLINEAR PARTIAL DI

[2] NUMERICAL SOLUTION OF MINIMAL SURFACE EQUATION [J]. MATHEMATICS OF COMPUTATION, 1967, 21 (99) : 340 - &

[3] ON NUMERICAL SOLUTION OF A QUASI-LINEAR ELLIPTIC EQUATION [J]. JOURNAL OF THE ACM, 1967, 14 (02) : 363 - &

[4] GREENBERG HH, 1958, NY08670 NEW YORK U A

[5] GREENBERG HJ, 1960, PLASTICITY, P279

[6] Householder AS, 1953, PRINCIPLES NUMERICAL

[7] LEE EH, 1960, PLASTICITY ED, P279

[8] Ortega JM., 1966, SIAM J NUMER ANAL, V3, P497

[9] Ostrowski AM., 1967, SOLUTION EQUATIONS S, V21, P732, DOI 10.2307/2005025

[10] PRAGER DJ, 1967, SUIPR132 STANF U I P