18 resultados para Generalized Resolvent Operator

em Bulgarian Digital Mathematics Library at IMI-BAS


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Let H be a real Hilbert space and T be a maximal monotone operator on H. A well-known algorithm, developed by R. T. Rockafellar [16], for solving the problem (P) ”To find x ∈ H such that 0 ∈ T x” is the proximal point algorithm. Several generalizations have been considered by several authors: introduction of a perturbation, introduction of a variable metric in the perturbed algorithm, introduction of a pseudo-metric in place of the classical regularization, . . . We summarize some of these extensions by taking simultaneously into account a pseudo-metric as regularization and a perturbation in an inexact version of the algorithm.

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2000 Mathematics Subject Classification: 42B20, 42B25, 42B35

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2000 Math. Subject Classification: Primary 42B20, 42B25, 42B35

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2000 Mathematics Subject Classification: 42B20, 42B25, 42B35

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Mathematics Subject Classification: Primary 42B20, 42B25, 42B35

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MSC 2010: Primary: 447B37; Secondary: 47B38, 47A15

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2000 Mathematics Subject Classification: Primary 47A20, 47A45; Secondary 47A48.

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Mathematics Subject Classification: 33D60, 33D90, 26A33

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MSC 2010: 30C45, 30A20, 34A40

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We work on the research of a zero of a maximal monotone operator on a real Hilbert space. Following the recent progress made in the context of the proximal point algorithm devoted to this problem, we introduce simultaneously a variable metric and a kind of relaxation in the perturbed Tikhonov’s algorithm studied by P. Tossings. So, we are led to work in the context of the variational convergence theory.

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∗ The final version of this paper was sent to the editor when the author was supported by an ARC Small Grant of Dr. E. Tarafdar.

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2000 Mathematics Subject Classification: 35E45

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2000 Mathematics Subject Classification: 26A33, 33C60, 44A20

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2000 Mathematics Subject Classification: 41A25, 41A27, 41A36.

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We investigate the operator associating with a function fєLp2π, 1operator from a modular space X ρs(ϕ) to the generalized Orlicz sequence space lϕ.