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Totally Convex Functions for Fixed Points Computation and Infinite Dimensional Optimization
Butnariu, Dan; Iusem, Alfredo N.
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Description for Totally Convex Functions for Fixed Points Computation and Infinite Dimensional Optimization
paperback. Series: Applied Optimization. Num Pages: 221 pages, biography. BIC Classification: PBKF; PBKL; PBKQ; PBMW. Category: (P) Professional & Vocational. Dimension: 240 x 160 x 12. Weight in Grams: 365.
The aim of this work is to present in a unified approach a series of results concerning totally convex functions on Banach spaces and their applications to building iterative algorithms for computing common fixed points of mea surable families of operators and optimization methods in infinite dimen sional settings. The notion of totally convex function was first studied by Butnariu, Censor and Reich [31] in the context of the space lRR because of its usefulness for establishing convergence of a Bregman projection method for finding common points of infinite families of closed convex sets. In this finite dimensional environment total ... Read more
The aim of this work is to present in a unified approach a series of results concerning totally convex functions on Banach spaces and their applications to building iterative algorithms for computing common fixed points of mea surable families of operators and optimization methods in infinite dimen sional settings. The notion of totally convex function was first studied by Butnariu, Censor and Reich [31] in the context of the space lRR because of its usefulness for establishing convergence of a Bregman projection method for finding common points of infinite families of closed convex sets. In this finite dimensional environment total ... Read more
Product Details
Format
Paperback
Publication date
2012
Publisher
Springer Netherlands
Number of pages
221
Condition
New
Series
Applied Optimization
Number of Pages
205
Place of Publication
Dordrecht, Netherlands
ISBN
9789401057882
SKU
V9789401057882
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15
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