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Titlebook: Newton-Type Methods for Optimization and Variational Problems; Alexey F. Izmailov,Mikhail V. Solodov Book 2014 Springer International Publ

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書目名稱Newton-Type Methods for Optimization and Variational Problems
編輯Alexey F. Izmailov,Mikhail V. Solodov
視頻videohttp://file.papertrans.cn/667/666168/666168.mp4
概述Offers new approaches to optimization algorithms through Newtonian methods.Relevant to researchers in Optimization and Variational Analysis.Provides a unified view of classical as well as recent devel
叢書名稱Springer Series in Operations Research and Financial Engineering
圖書封面Titlebook: Newton-Type Methods for Optimization and Variational Problems;  Alexey F. Izmailov,Mikhail V. Solodov Book 2014 Springer International Publ
描述This book presents comprehensive state-of-the-art theoretical analysis of the fundamental Newtonian and Newtonian-related approaches to solving optimization and variational problems. A central focus is the relationship between the basic Newton scheme for a given problem and algorithms that also enjoy fast local convergence. The authors develop general perturbed Newtonian frameworks that preserve fast convergence and consider specific algorithms as particular cases within those frameworks, i.e., as perturbations of the associated basic Newton iterations. This approach yields a set of tools for the unified treatment of various algorithms, including some not of the Newton type per se. Among the new subjects addressed is the class of degenerate problems. In particular, the phenomenon of attraction of Newton iterates to critical Lagrange multipliers and its consequences as well as stabilized Newton methods for variational problems and stabilized sequential quadratic programming for optimization. This volume will be useful to researchers and graduate students in the fields of optimization and variational analysis.
出版日期Book 2014
關(guān)鍵詞Complementarity problems; Newton method; Optimization; Sequential quadratic programming; Variational pro
版次1
doihttps://doi.org/10.1007/978-3-319-04247-3
isbn_softcover978-3-319-35384-5
isbn_ebook978-3-319-04247-3Series ISSN 1431-8598 Series E-ISSN 2197-1773
issn_series 1431-8598
copyrightSpringer International Publishing Switzerland 2014
The information of publication is updating

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Variational Problems: Globalization of Convergence,ative scheme. Such extensions of locally convergent methods are referred to as globalization of convergence. This chapter discusses some strategies for globalization of convergence of Newtonian methods for variational problems.
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Variational Problems: Local Methods,a specific application, the Josephy–Newton method provides a convenient tool for analyzing the sequential quadratic programming algorithm for optimization. We also discuss semismooth Newton methods for complementarity problems, and active-set methods with identifications based on error bounds.
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r continuous-time, intertemporal supply chain models operating in a dynamic environment arising from rapidly changing market conditions including such factors as so-called “word of mouth” and “customer fatigue”; economies of scale; seasonal, fashion and holiday demand patterns; and uncertainty. Sinc
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Alexey F. Izmailov,Mikhail V. Solodovretailer according to different types of demands. However, in reality, there are many other factors that affect members of a supply chain. For example, uncertainty can be associated not only with demands but also with production yields. The firms may utilize common resources such as energy, raw mate
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