Convexity and optimization in finite dimensions I

Convexity and Optimization in Finite Dim

📁 Convexity and Optimization in Finite Dimensions I

✍ Prof. Dr. Josef Stoer, Dr. Christoph Witzgall (auth.) 📂 Library 📅 1970 🏛 Springer-Verlag Berlin Heidelberg 🌐 English

<p>Dantzig's development of linear programming into one of the most applicable optimization techniques has spread interest in the algebra of linear inequalities, the geometry of polyhedra, the topology of convex sets, and the analysis of convex functions. It is the goal of this volume to provide a s

Convexity & Optimization in Finite Dimen

📁 Convexity & Optimization in Finite Dimensions One

✍ J. Stoer, C. Witzgall 📂 Library 📅 1970 🏛 Springer-Verlag 🌐 English

Finite dimensional convexity and optimiz

📁 Finite dimensional convexity and optimization

✍ Monique Florenzano, Cuong Le Van, P. Gourdel 📂 Library 📅 2001 🏛 Springer 🌐 English

Finite Dimensional Convexity and Optimiz

📁 Finite Dimensional Convexity and Optimization

✍ Monique Florenzano, Cuong Le Van (auth.) 📂 Library 📅 2001 🏛 Springer-Verlag Berlin Heidelberg 🌐 English

<p>The primary aim of this book is to present notions of convex analysis which constitute the basic underlying structure of argumentation in economic theory and which are common to optimization problems encountered in many applications. The intended readers are graduate students, and specialists of

Infinite-Dimensional Optimization and Co

📁 Infinite-Dimensional Optimization and Convexity

✍ Ivar Ekeland, Thomas Turnbull 📂 Library 📅 1983 🏛 University of Chicago Press 🌐 English

<div>In this volume, Ekeland and Turnbull are mainly concerned with existence theory. They seek to determine whether, when given an optimization problem consisting of minimizing a functional over some feasible set, an optimal solution—a minimizer—may be found.</div>

Infinite-Dimensional Optimization and Co

📁 Infinite-Dimensional Optimization and Convexity

✍ Ivar Ekeland, Thomas Turnbull 📂 Library 📅 1983 🏛 University of Chicago Press 🌐 English

<div>In this volume, Ekeland and Turnbull are mainly concerned with existence theory. They seek to determine whether, when given an optimization problem consisting of minimizing a functional over some feasible set, an optimal solution—a minimizer—may be found.</div>