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Basic Mathematical Programming Theory

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Basic Mathematical Programming Theory Synopsis

The subject of (static) optimization, also called mathematical programming, is one of the most important and widespread branches of modern mathematics, serving as a cornerstone of such scientific subjects as economic analysis, operations research, management sciences, engineering, chemistry, physics, statistics, computer science, biology, and social sciences. This book presents a unified, progressive treatment of the basic mathematical tools of mathematical programming theory. The authors expose said tools, along with results concerning the most common mathematical programming problems formulated in a finite-dimensional setting, forming the basis for further study of the basic questions on the various algorithmic methods and the most important particular applications of mathematical programming problems. This book assumes no previous experience in optimization theory, and the treatment of the various topics is largely self-contained. Prerequisites are the basic tools of differential calculus for functions of several variables, the basic notions of topology and of linear algebra, and the basic mathematical notions and theoretical background used in analyzing optimization problems. The book is aimed at both undergraduate and postgraduate students interested in mathematical programming problems but also those professionals who use optimization methods and wish to learn the more theoretical aspects of these questions.

About This Edition

ISBN: 9783031303234
Publication date: 19th July 2023
Author: G Giorgi, Bienvenido Jiménez, Vicente Novo
Publisher: Springer an imprint of Springer International Publishing
Format: Hardback
Pagination: 433 pages
Series: International Series in Operations Research & Management Science
Genres: Operational research
Management decision making
Algebra
Optimization