276,38 €
307,09 €
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Duality in Vector Optimization
Duality in Vector Optimization
276,38
307,09 €
  • We will send in 10–14 business days.
Thecontinuousandincreasinginterestconcerningvectoroptimizationperc- tible in the research community, where contributions dealing with the theory of duality abound lately, constitutes the main motivation that led to writing this book. Decisive was also the research experience of the authors in this ?eld, materialized in a number of works published within the last decade. The need for a book on duality in vector optimization comes from the fact that despite the large amount of papers in journals…
307.09
  • Publisher:
  • Year: 2009
  • Pages: 400
  • ISBN-10: 3642028853
  • ISBN-13: 9783642028854
  • Format: 15.6 x 23.4 x 2.4 cm, kieti viršeliai
  • Language: English
  • SAVE -10% with code: EXTRA

Duality in Vector Optimization (e-book) (used book) | bookbook.eu

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Thecontinuousandincreasinginterestconcerningvectoroptimizationperc- tible in the research community, where contributions dealing with the theory of duality abound lately, constitutes the main motivation that led to writing this book. Decisive was also the research experience of the authors in this ?eld, materialized in a number of works published within the last decade. The need for a book on duality in vector optimization comes from the fact that despite the large amount of papers in journals and proceedings volumes, no book mainly concentrated on this topic was available so far in the scienti?c landscape. There is a considerable presence of books, not all recent releases, on vector optimization in the literature. We mention here the ones due to Chen, HuangandYang(cf. [49]), EhrgottandGandibleux(cf. [65]), Eichfelder (cf. [66]), Goh and Yang (cf. [77]), G] opfert and Nehse (cf. [80]), G] opfert, - ahi, Tammer and Z? alinescu (cf. [81]), Jahn (cf. [104]), Kaliszewski (cf. [108]), Luc (cf. [125]), Miettinen (cf. [130]), Mishra, Wang and Lai (cf. [131,132]) and Sawaragi, Nakayama and Tanino (cf. [163]), where vector duality is at most tangentially treated. We hope that from our e?orts will bene't not only researchers interested in vector optimization, but also graduate and und- graduate students. The framework we consider is taken as general as possible, namely we work in (locally convex) topological vector spaces, going to the usual ?nite - mensional setting when this brings additional insights or relevant connections to the existing literature.

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  • Author: Radu Ioan Bot
  • Publisher:
  • Year: 2009
  • Pages: 400
  • ISBN-10: 3642028853
  • ISBN-13: 9783642028854
  • Format: 15.6 x 23.4 x 2.4 cm, kieti viršeliai
  • Language: English English

Thecontinuousandincreasinginterestconcerningvectoroptimizationperc- tible in the research community, where contributions dealing with the theory of duality abound lately, constitutes the main motivation that led to writing this book. Decisive was also the research experience of the authors in this ?eld, materialized in a number of works published within the last decade. The need for a book on duality in vector optimization comes from the fact that despite the large amount of papers in journals and proceedings volumes, no book mainly concentrated on this topic was available so far in the scienti?c landscape. There is a considerable presence of books, not all recent releases, on vector optimization in the literature. We mention here the ones due to Chen, HuangandYang(cf. [49]), EhrgottandGandibleux(cf. [65]), Eichfelder (cf. [66]), Goh and Yang (cf. [77]), G] opfert and Nehse (cf. [80]), G] opfert, - ahi, Tammer and Z? alinescu (cf. [81]), Jahn (cf. [104]), Kaliszewski (cf. [108]), Luc (cf. [125]), Miettinen (cf. [130]), Mishra, Wang and Lai (cf. [131,132]) and Sawaragi, Nakayama and Tanino (cf. [163]), where vector duality is at most tangentially treated. We hope that from our e?orts will bene't not only researchers interested in vector optimization, but also graduate and und- graduate students. The framework we consider is taken as general as possible, namely we work in (locally convex) topological vector spaces, going to the usual ?nite - mensional setting when this brings additional insights or relevant connections to the existing literature.

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