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Convergence of interior point algorithms for the monotone linear complementarity problem

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(1)Convergence of interior point algorithms for the monotone linear complementarity problem J. Frederic Bonnans, Clovis C. Gonzaga. To cite this version: J. Frederic Bonnans, Clovis C. Gonzaga. Convergence of interior point algorithms for the monotone linear complementarity problem. [Research Report] RR-2074, INRIA. 1993. �inria-00074597�. HAL Id: inria-00074597 https://hal.inria.fr/inria-00074597 Submitted on 24 May 2006. HAL is a multi-disciplinary open access archive for the deposit and dissemination of scientific research documents, whether they are published or not. The documents may come from teaching and research institutions in France or abroad, or from public or private research centers.. L’archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des établissements d’enseignement et de recherche français ou étrangers, des laboratoires publics ou privés..

(2) INSTITUT NATIONAL DE RECHERCHE EN INFORMATIQUE ET EN AUTOMATIQUE. Convergence of interior point algorithms for the monotone linear complementarity problem J. Fre´de´ric Bonnans , Clovis C. Gonzaga. N˚ 2074 Juillet 1994. PROGRAMME 5 Traitement du signal, automatique et productique. ISSN 0249-6399. apport de recherche. 1994.

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(192) _jyZ^j=«¬n›hƒ_gh[fiZ^jt_Y[¢oxšZ]fpjzh/¥ u&b _gYub m=jt_/œ_Y[b ZgŸ7hu}=b b/ªzfwn›hub/jt{JbZgŸ h[}=fn Y[bn@m=qphfij¨hu}=b qpfih[b/Yƒ_gh[myY[b(¥ ãIã Ú‚ WìJî. .

(193) ŒJŠ.       *#v$

(194) }/XQ$. ¶  , –   $2$"5@!#+ 9$'     U± Y ) ´     !)    !)  )  

(195) ) [   U± Y ) ´.  'X .    F!#" $ :2  -4 99$  .# p2"3#o$G. 2 # 9$ Uj@  $ U, 6\7  @ s2" v U@# F$% UY )  41$ ,U 6 . .    )  

(196) ) _ [ ± ´  9G ¥  Z^jtn@fwlkbY n@bv(m=b/jt{Jbn ±UY ) ´2a/± ) ´2a±

(197) ) ´\^b/jyb/Y`_h[blQ¡z¢Qhu}=b_qp\]Z^Y[fih[}=a*rE_jtl_]n[n@m=ab+h[}P_gh ±UY ) ´7fwn{JZ]jkhƒ_gfij=blfpjo_+{JZ]axt_^{Wh   .¥ ±²f§´I°²Ÿ  )  

(198) ) [  r(hu}=b/j  )  

(199) ) 1  ) 1 [ r(¡tb{/_mtn›b 1  ) 1 ? 1 ®±UY ) ´ 12fwn.¡tZ^m=jtlzblfpj   ¥ e }=b/j*±UY ) ´fwn2_  _gmP{„}z¢n@bv(m=b/jt{Jb³_gjPlhu}kmPn7Y )  YE rzœfphu} Y  c  ¥ubVa

(200) mtn@h.x=Y[Z(bVhu}t_ghY fwn$jyZ^h. ›n hƒ_ghufpZ^jP_gY[¢ ¥ ¼Eb/h   _'GYjc    ®±,YE´}_ ˆ *™¡šb™h[}=b™n@b/hZgŸ2n@h`_h[fpZ]jt_gYu¢xšZ]fpjzh`nfpj   ¥t°²Ÿ S _zr=h[}yb/jh[}=b/Yub fwn7j=Z^hu}=fpjy\huZ+¡šb x=YuZ(blE¥-|hu}=b/Y[œfn›b(rzqpb/h ¡tb™_\]qpZ]¡t_gqI¼Efixtn[{`}=fphu¦ {JZ]jtn›hƒ_gjzh Ÿ§Z^Y  Qfij   ¥ (fpjP{Jb 1  ) 1 ? 1 IU± Y ) ´ 1r 1  ) 1K3 - 1 ®,± Y ) ´ 1r=œ}=b/Y[bH- 7 ˆ+fwn_

(201) {JZ^jPn›h`_jkh¥t°sh Ÿ§Z^qpqiZœn h[}t_h 1 Y ) : % Y ) 1F3

(202) ) 1  ) 143

(203) ) - 1 ®U± Y ) ´ 1Gq O Ÿ§hub/Y_jQfphub/Y`_h[fiZ^j1r 1 ®U± Y ) : ´ 1 b 1 ®,± Y ) ´ 1 % 41 Y ) : % Y ) 1Ga b ±[Œ % -S

(204) ) ´ 1 ®U± Y ) ´ 1Gq (fijt{Jb

(205) )  ˆkr=Ÿ§Z^Y /  n› m w{Jfpbjkhuqp¢

(206) qw_gYu\^bCŒ % -S

(207) )7 ˆ

(208) _gjPlQqpZ^\t±uŒ % -S

(209) )  ´ b % >‡ -S

(210) ) ¥te }zmtn Ÿ§Z^4Y / 7 /  1 ®,± Y ) ´ 1*bG1 IU± Y )

(211) ´ 1 ) 9 : ±uŒ % -S

(212)  2´ a   )

(213) _gjPl qiZ^\ 1 IU± Y ) ´ 1ob qiZ^H\ 1 ®,± Y )

(214) ´ 1[ )  9;: qiZ^\t±[Œ % -S

(215)  ´ b qpZ]\ 1 ®,± Y )

(216) ´ 1 % ‡ -S )  9 :

(217)  q  )

(218)  )

(219) °sh"Ÿ§Z]qpqiZgœnh[}t_hVqpZ]\ 1 ®U± Y ) ´ 1 }t_]nV_qpZœ b/Y¡tZ]m=jtlErI_gjPlQh[}zmtMn 1 IU± Y ) ´ 1 fwn¡šZ]m=jtlkbl_/œ_/¢Ÿ§Y[Z^a ¦/b/YuZ=rzbn›hƒ_g¡=qifwn›}yfpj=\±§f²´`¥ ±²fif²´ O n[n@m=abVj=Zœ h[}t_h )  

(220) ) _ [ ¥ ==Z^Y³_gjo_gYu¡=fphuY`_Y[ ¢ 7 ˆkrtlk b rtj=b  _'GY c   1 ®,± YE´ 1 7 *q ä§å ã äwË.

(221) G 41( 4  &   !#"%$)' !)."+U)7/)0 (2"3)  "5  ,  ,6(8 0:  ". Œ/c. ¢Clkbrtj=fih[fiZ^jZgŸ lkbnu{Jb/jzh_gqp\]Z^Yufph[}yaRr. (fijt{Jb R fwn ¡tZ^myjtlkblfpj . I±UY ) ´ 3 I±UY / ´ %   

(222) ) 1 ®±UY ) ´ 1 1  ) 1Gq )    _jtl 1  ) 1 ? 1 I ±UY ) ´ 1r=œ2b {WZ^jt{JqimtlkbVhu}t_gh  

(223) ) 1 ®±,Y ) ´ 1 L ) . [. . q. ©‚Zœ ^_ nun›m=aCb¨¡z¢ {JZ^jzh[Yƒ_^lkf{Jh[fiZ^jh[}t_h±UY ) ´ }t_^n

(224) _gj _^{/{Jmyam=q_ghufpZ^j&xtZ^fijkh Y  _'/ cSd 0  Y ) c! *fn fpj rPj=fphub(¥ ==Y[Z^a ±sc€´ƒr=œfphu} 1 ®±UY ) ´ 1*b $Ÿ§Z]Y/ c r 

(225) ). g_ jPlœ2b{JZ^jt{Wqpmtlkbhu}t_gh7hu}=bn›b/h7ZŸ1fpjPlkfw{Jbn ¡tb h[}=bortYƒn›hfpjPlkb/ªfij  ¥te }=bj Vn@fpj=\o±UK(´`rtœ b™n›b/b™h[}t_h _^n. ) . c. ¬± c€´  ¥7e }yb/jh[}=bon›bh ±,K€´. [ a. fn._gqn›Z fij rtj=fih[b(¥>==Z^Y7b_]{„}.  _ d0 %. 1 Y )  % Y ) 1K3 )   9;:

(226)  1   1*_  ) /jc \]Y[ZœnJr. 1 Y ) % Y ) 1  . ~. . )   9;:

(227)   ). / c. rqpbh./. . 7 /. ±@‰^´ q. kˆ r­_gjtlQhu}kmtnh[}yb+n›my¡tn›bv(m=b/jP{Jbn ±UY ) ´ ) _gjPl ±,Y ) ´ ) }t_/(bhu}=bn[_ab_]{/{Jm=a

(228) m=qw_h[fiZ^j&xšZ]fpjzh`nW¥ m=h+_qpq_]{/{Jm=a

(229) m=q_gh[fiZ^j&xtZ^fpjzh`n ZŸ

(230) ±UY ) ´ ) n[_h[fnNŸ§¢ 1 ®±,YE´ 1 3 W¥­e }=fwnfpaxyqpfpbn Y  c  r­{JZ^jzh[Yƒ_^lkf{Jh[fij=\+h[}=b+}z¢zxšZ]h[}=bn›fwn_gjPlR{JZ^axyqpb/hufpj=\+hu}=b x=YuZ(ZgŸu¥ ¶k•/” I•’$¶z»»I¶k“—( ¶ Ht” –  tºtG• D¿ ” “   Z]jtn›flkb/Yh[}=bRaCZzlkb/q³_gqp\]Z^Yufph[}ya Š=¥pŒ*_gjtl _n›bv(m=b/jt{WbQZgŸ [xtb/Yuh[m=Yu¡t_ghufpZ]jtn Q± ) ´2fpp j d ]3hy¥ O xšbY[h[myY[¡tblQ_qp\]Z^Y[fih[}=a fwn_gjR_qp\]Z^Y[fih[}=a h[}t_h"Ÿ§Z]qpqpZœnh[}=b aZzlzb/qsr ¡=m=h}P_^nh[}=b™n›hub/x\^fi(b/j¡k¢ . . .

(231) 

(232) . . . Y. ) :. RQ_ Y ) [.

(233) )).   1  ) 1 ) . . [ ) q. e }=b j=b/ªzhqpbaa_ n@}=Zœn"hu}t_ghf ŸIhu}=b xšbY[h[myY[¡t_h[fpZ]jtn_gY[b-n›m=aCa_g¡=qibfpjh[}yb n@b/jtn@bhu}t_gh a. h[}yb/jQhu}=b

(234) {/_gxP_^{Jfih›¢ZŸ_Clkbn[{Wb/jkh³_gqi\^Z]Y[fphu}=a huZ5rtjtl&n›hƒ_ghufpZ^jP_gY[¢oxtZ^fpjzh`nfwn‚j=Z]h _ P­b{Wh[blE¥ m=h‚jyZgœ h[}y7b rtY`n@h xt_Y[h7ZgŸ h[}=bqpb/aCa__g¡tZ(b‚fn.j=Z^h7\^mP_gY`_jkhub/blErzn@fpjt{Jb'ƒ{Jqpb(b/Y ‚xtb/Yuh[m=Yu¡t_ghufpZ]jtn$afi\^}zh.lzY[fp(b h[}yb n@bv(m=b/jt{Jb³h[Z

(235) _

(236) n›h`_h[fiZ^jt_Y[¢xtZ^fpjzh/¥ ¶  ,–   # $'  1' 9$'  s   !#" } F!) 4  : o$ U$

(237) } ! -4 4  :2,v$ ± ) ´ $ 4! !#.  )   1  ) 1. ãIã Ú‚ WìJî. . . .

(238)  @$2$"5 F!#. s  - 00$ @2"3#}$G     99$   !) .

(239) ŒXK.       *#v$

(240) }/XQ$.   !)  )  

(241) )    )  

(242) ) _ [.  'X . ± ´. [   UY ) 2# 9$ Uj%#$2$':/6  

(243) $ U, 6 # .  @ s2" v U@# F$% UY )  41$ ,U 6 . ± /´  9G ¥7e }=bRx=YuZ(ZgŸ Ÿ§Z]qpqiZgœn

(244) h[}t_h¨ZŸ+qib/aaC_QŠ=¥Ó‡ n›h[bx ¡k¢ n›h[bx1¥7u&b&n›}t_qpqVZ]j=qp¢ fpjtlkf{/_ghubQhu}=b {`}t_gj=\]bn.fpj

(245) h[}=bx=YuZ(ZgŸu¥=X_gY[h±§f²´Ifwn.h[Yufpzfw_qsr^¡tb{/_mtn›bh[}yb‚Yubn›m=qih[fij=\™n›bv(m=b/jt{Wb‚fn$_  _mt{„}z¢

(246) n›bv€m=bjt{Jb(¥ e1Zx=YuZ(b±§fpf§´`rtlkbrPj=b  7_^n¡šbWŸ§Z^Y[b-_gjtlQjyZ^h[b™h[}t_h‚mPn›fpjy\h[}=b™¼Efixtn[{`}=fphu¦™{JZ^jtlzfph[fiZ^jŸ§Z^Y  fijQhu}=b {JZ]axt_^{Wh  r=h[}yb/Y[bVbªkfn›h`n_+\^qiZ^¡t_qI¼Efpxtnu{„}yfph[¦¤{JZ^jtn@h`_jkh ¤Ÿ§Z^Y Qfpj   _jtl¨}yb/jt{Jb I±UY ) : ´ _ ®U± Y ) [

(247) )  ) [ ) ´ 3 ®U± Y ) [

(248) )  ) ´ [n1 ) 1 3 ®U± Y ) ´ % 

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