Recent developments in optimization : Seventh French-German Conference on Optimization
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Bibliographic Information
Recent developments in optimization : Seventh French-German Conference on Optimization
（Lecture notes in economics and mathematical systems, 429）
Springer-Verlag, c1995
- : gw
- : us
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Research Institute for Economics & Business Administration (RIEB) Library , Kobe University図書
: us519.9-763081000091656
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Note
Conference held 6/27-7/2/94 in Dijon, France
Includes bibliographical references
Description and Table of Contents
Description
This volume collects together some of the papers presented at the Seventh French-German Conference on Optimization held at Dijon (France) in 1994. About 150 scientists, mainly from Germany and France, but also from other countries, met at Dijon (June 27 - July 2, 1994) and discussed recent develop- ments in the field of optimization. 87 lectures were delivered, covering a large part of theoretical and practical aspects of optimization. Most of the talks were scheduled in two parallel sessions, according to topics such as optimization and variational inequalities, sensivity and stability analysis, control theory, vector optimization, convex and nonsmooth analysis. This conference was the seventh in a series which started in 1980. Proceedings of the previous French-German Conferences on Optimization have been published as follows: First Conference (Oberwolfach 1980): Optimization and Optimal Control, edited by A. Auslender, W. Oettli and J. Stoer (Lectures Notes in Con- trol and Information Sciences, 30) Springer-Verlag, Berlin and Heidelberg, 1981. Second Conference (Confolant, 1981): Optimization, edited by J.B. Hiriart- Urruty, W. Oettli and J.
Stoer (Lectures Notes in Pure and Applied Math- ematics, 86) Marcel Dekker, New York and Basel, 1983. Third Conference (Luminy, 1984): Third Franco-German Conference in Optimization, edited by C. LemarEkhal. Institut National de Recherche en Informatique et en Automatique, Rocquencourt, 1984 (ISBN 2-7261- 0402-9). Fourth Conference (Irsee, 1986): Trends in Mathematical Optimization, edited fy K. Hoffmann, J.B. Hiriart-Urruty, C. Lemarechal and J. Zowe (International Series of Numerical Mathematics, 84) Birkhauser Verlag, Basel and Boston, 1988.
Table of Contents
Semi-local convergence of the Lagrange-Newton method with application to optimal control.- Intrinsic bounds for Kuhn-Tucker points of perturbed convex programs.- Shape sensitivity analysis of nonsmooth shape functionals.- Infinite-horizon problems under holonomic constraints..- A survey of examples of convex functions and classifications of normed spaces.- Stochastic optimal control and decomposition-coordination methods Part I: Theory.- Stochastic optimal control and decomposition-coordination methods. Part II: Application.- Approximation, inversion and implicit function theorems.- A survey on separability and generalized convexity or generalized monotonicity.- On regularity of optimal control.- Degeneracy, normality, stability in mathematical programming.- A smooth variational principle for vector optimization problems.- Automatic directional differentiation of nonsmooth composite functions.- A Hilbert space approach to some flow problems.- On the critical sets of one-parameter quadratic optimization problems.- On new proximal methods for elliptic variational inequalities (case of symmetric operators).- On quantitative stability for C1,1 programs.- Linear approximation under infinitely many linear constraints.- Approximation of multifunctions and superlinear convergence.- On the convergence of some iterative methods for convex minimization.- Generalized convexity in the light of nonsmooth analysis.- Fuel mixture nonconvex problem: Solution methods and numerical simulations.- Filtering and control under pointwise in time bounds by the use of central solutions.- On an optimal control problem for chemical reactors.- A generalized sequential formula for subdifferentials of sums of convex functions defined on Banach spaces.- Subdifferentiability, lower semicontinuity and exactness of the level sum of two convex functions on locally convex spaces.
by "Nielsen BookData"
