An iterative algorithm for generalized nonlinear variational inclusions with relaxed strongly accretive mappings in Banach spaces.
Siddiqi, A.H., Ahmad, Rais (2004)
International Journal of Mathematics and Mathematical Sciences
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Siddiqi, A.H., Ahmad, Rais (2004)
International Journal of Mathematics and Mathematical Sciences
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Lan, Heng-You, Cho, Yeol Je, Xie, Wei (2009)
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Khan, Firdosh, Salahuddin (2006)
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Zhao, Yali, Xia, Zunquan, Liu, Zeqing (2005)
International Journal of Mathematics and Mathematical Sciences
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Aoyama, Koji, Kohsaka, Fumiaki (2010)
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Journal of Inequalities and Applications [electronic only]
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Moudafi, Abdellatif (2006)
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Li, Hong-Gang, Xu, An Jian, Jin, Mao Ming (2010)
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Li, Hong Gang, Xu, An Jian, Jin, Mao Ming (2010)
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In-Sook Kim, Jung-Hyun Bae (2013)
Open Mathematics
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Let X be an infinite-dimensional real reflexive Banach space such that X and its dual X* are locally uniformly convex. Suppose that T: X⊃D(T) → 2X* is a maximal monotone multi-valued operator and C: X⊃D(C) → X* is a generalized pseudomonotone quasibounded operator with L ⊂ D(C), where L is a dense subspace of X. Applying a recent degree theory of Kartsatos and Skrypnik, we establish the existence of an eigensolution to the nonlinear inclusion 0 ∈ T x + λ C x, with a regularization method...
Jitpeera, Thanyarat, Kumam, Poom (2011)
Journal of Inequalities and Applications [electronic only]
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Kartsatos, Athanassios G., Skrypnik, Igor V. (2005)
Abstract and Applied Analysis
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