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一类新的H-单调算子的广义变分包含 被引量:1

A new class of extended variational inclusions with H-monotone operator
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摘要 利用Fang和Huang的H-单调算子的预解算子技巧,解决了一类新的H-单调算子的广义变分包含的解的存在唯一性问题,并建立了一个新的算法.改进和推广了Fang和Huang的结果. In this paper, a class of extended variational inclusions with H-monotone operator in Hilbert space introduced and studied by Fang and Huang is improved and extended and, a new class of extended variational inclusions with H-monotone operator is established.
出处 《延安大学学报(自然科学版)》 2005年第3期9-11,共3页 Journal of Yan'an University:Natural Science Edition
关键词 H-单调算子 预解算子 广义变分包含 H-monotone operator resolvent operator extended variational inclusion
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参考文献5

  • 1Han Z,Fang Y P.Extended Variational Inclusions with H-Monotone Operators.Journal of Sichuan University(Natural Science Edition)[J].Apr.2004,41(2):279-283
  • 2Fang Y P,Huang N J.H-Monotone operator and resolvent operator technique for variational inclusions[J].Appl.Math.Comput,2003,145:795-803.
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  • 5N.J.Huang.A new completely general class of variational inclusions with nonompact valued mapping[J].Comput.Math.Appl.1998,35(10):9-14.

同被引文献10

  • 1金茂明.一类广义拟变分包含的灵敏性分析[J].广西师范大学学报(自然科学版),2005,23(2):56-59. 被引量:2
  • 2DongH GaoCJ.Solution sensitivity of nonlinear implicit quasi - variational inclusion .四川大学学报:自然科学版,2002,39(4):13-17.
  • 3LiJ HeZQ WangZW.Sensitivity analysis for generalized nonlinear parametric implicit quasi - variational inclusion.四川大学学报:自然科学版,2003,39(4):627-631.
  • 4Noor M A. Sensitivity analysis framework for general quasi -variational inclusions[J]. Computers Math. Appl. 2002, (44) :1175 - 1181.
  • 5Bi Z S, Han Z, Fang Y P. Sensitivity analysis for nonlinear variational inclusions involving generalized m - accretive mappings [ J ]. Journal of Sichuan University ( Natu. Sci. ed. ), 2003,40(2) :240 -243.
  • 6Han Z, Fang Y P. Extended Variational Inclusions with H - Monotone Operator [ J ]. Journal of Sichuan University (Natu. Sci. ed. ), 2004,41(2) :279 -283.
  • 7Fang Y P, Huang N J. H - Monotone Operator and Resolvent Operator Technique for Variational Inclusions [ J ]. Appl. Math. Comput. 2003, (145) :795 - 803.
  • 8冀小明,沙帆.含参变分不等式组的解的Lipschitz连续性分析[J].四川大学学报(自然科学版),2002,39(4):627-631. 被引量:4
  • 9刘江蓉,熊道统.一类新的广义非线性隐拟变分包含解的灵敏性分析[J].延安大学学报(自然科学版),2003,22(1):17-20. 被引量:1
  • 10马乐荣,高兴慧.含参变分包含组解的灵敏性分析[J].云南大学学报(自然科学版),2003,25(5):395-397. 被引量:5

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