. Ir, R=10nooo 11'.0.5=1 AG=O. r 'RMAT(tX,'TILT A UITERATION',1XtI3) l=500, Al=FLOAT(tJAL) , =1115 =lIB =82 r, .=Nl+l NS=2*fJL 1,'AMAX=611 TPI=l. PI=l. RI=l

A. Ausi-&-'fd-e-!-t, Optimis ation , xéercdee Nu mér-Lqu ea {jtaa s on, 1976.

A. Akusrlnsk, I. Bt, and . Polya}, On th e s olut i on of v az-Lat

T. Sov-ie and . Math, ~ : Op t i m13a tion : Théorie e t Al go r ith:lles . ( Dunod, pp.1705-1710, 1971.

G. Cqfu, An a l go r i t h:D. for eo nvex co ns t r a i n e d minima l

J. C. Dodu, . A. Gours, . Her-tz-j-p, . Ouad-rat-m, and . Viot, J t hod oo d e gr a d i en t s tocha s tiqu e pour l ' op timi s a t i on d es inv estis sement s dans u n réa eau é l ec t r i qu e. E:DF pub lica tion, Et ud e e t Rech erch e

C. L. Arecr-'al-e-t, R. Mit, and . Fli, i : No n s 1IlOo t h o p t1:ll. i z a t ion, 1977.

J. Medani, ANDJELIC : Kinim a.I Solutior. o f t h e :fultipli er Targ et Pr obl em, lSE E Trans a ctions on Aut omatic Control

E. A. Nur and P. I. Ski, Vr:RC IIENKO : Conv er g e nc e o f Ai gorithms fo r finding Sad dl e points , Cy'ccrnet1c3, 1977.

R. T. Roc, AFELUR ~ A dua l ap pr-oa c h t o So lvi ng Non-linear pr o gra lllming. Prcb Ieea by Un cona tra ined o p timiza t i on

Z. Dao and L. , Opt i:o.i:lation 30u3_différ e n tiabl e c t mét hod es d e dé c ompoe Ltion