Catalog > Ciencia > Matemáticas > Otro > Peter Gritzmann: Grundlagen der Mathematischen Optimierung (PDF)

Peter Gritzmann
Grundlagen der Mathematischen Optimierung [PDF ebook]
Diskrete Strukturen, Komplexitätstheorie, Konvexitätstheorie, Lineare Optimierung, Simplex-Algorithmus, Dualität

Soporte

Portada de Peter Gritzmann: Grundlagen der Mathematischen Optimierung (PDF)

Das Buch stellt wesentliche Ansätze, Ergebnisse und Methoden der linearen und ganzzahligen Optimierung dar. Ziel ist es, eine solide mathematische Grundlage des Gebietes und seiner wichtigsten algorithmischen Ansätze zu entwickeln. Methodisch zentral ist der geometrische Zugang.

€22.99

Tabla de materias

Einleitung. – Einstiege: Ungleichungssysteme und diskrete Strukturen. – Einstiege: Algorithmen und Komplexität. – Konvexitätstheorie – Der Simplex-Algorithmus. – LP-Dualität.

Sobre el autor

Prof. Dr. Peter Gritzmann lehrt am Zentrum Mathematik der Technischen Universität München.

¡Compre este libro electrónico y obtenga 1 más GRATIS!

Idioma Alemán ● Formato PDF ● Páginas 525 ● ISBN 9783834820112 ● Editorial Springer Fachmedien Wiesbaden GmbH ● Ciudad Wiesbaden ● País DE ● Publicado 2013 ● Descargable 24 meses ● Divisa EUR ● ID 2616927 ● Protección de copia Adobe DRM

Requiere lector de ebook con capacidad DRM

Más ebooks del mismo autor / Editor

Peter Gritzmann

1.373 Ebooks en esta categoría

Portada de Mark Zegarelli: Fractions For Dummies

Mark Zegarelli: Fractions For Dummies

An easy, straightforward, and fun guide for learning fractions and its counterparts Fractions For Dummies is the perfect strategy guide for both understanding and using one of math’s most common (and …

Portada de Mary Jane Sterling: Pre-Calculus All-in-One For Dummies

Mary Jane Sterling: Pre-Calculus All-in-One For Dummies

The easy way to understand and retain all the concepts taught in pre-calculus classes Pre-Calculus All-in-One For Dummies is a great resource if you want to do you best in Pre-Calculus. Packed with l …

Portada de Benjamin Fine & Anja Moldenhauer: Topics in Infinite Group Theory

Benjamin Fine & Anja Moldenhauer: Topics in Infinite Group Theory

This book gives an advanced overview of several topics in infinite group theory. It can also be considered as a rigorous introduction to combinatorial and geometric group theory. The philosophy of th …

Portada de Anton Zettl: Recent Developments in Sturm-Liouville Theory

Anton Zettl: Recent Developments in Sturm-Liouville Theory

This book provides a modern survey of some basic properties of Sturm-Liouville problems and to bring the reader to the forefront of knowledge of some areas of the theory. For example, some special St …

Portada de Olga Kharlampovich & Rizos Sklinos: Groups and Model Theory

Olga Kharlampovich & Rizos Sklinos: Groups and Model Theory

This monograph provides an overview of developments in group theory motivated by model theory by key international researchers in the field. Topics covered include: stable groups and generalizations, …

Portada de Maurice A. de Gosson: Quantum Harmonic Analysis

Maurice A. de Gosson: Quantum Harmonic Analysis

Quantum mechanics is arguably one of the most successful scientific theories ever and its applications to chemistry, optics, and information theory are innumerable. This book provides the reader with …

Portada de Rajendra V. Gurjar & Kayo Masuda: Affine Space Fibrations

Rajendra V. Gurjar & Kayo Masuda: Affine Space Fibrations

Affine algebraic geometry has progressed remarkably in the last half a century, and its central topics are affine spaces and affine space fibrations. This authoritative book is aimed at graduate stud …

Portada de Laura Costa & Rosa María Miró-Roig: Ulrich Bundles

Laura Costa & Rosa María Miró-Roig: Ulrich Bundles

The goal of this book is to cover the active developments of arithmetically Cohen-Macaulay and Ulrich bundles and related topics in the last 30 years, and to present relevant techniques and multiple …

Portada de Eiichi Bannai & Etsuko Bannai: Algebraic Combinatorics

Eiichi Bannai & Etsuko Bannai: Algebraic Combinatorics

Algebraic combinatorics is the study of combinatorial objects as an extension of the study of finite permutation groups, or, in other words, group theory without groups. In the spirit of Delsarte’s t …

Portada de Robert G. Bartle: The Elements of Integration and Lebesgue Measure

Robert G. Bartle: The Elements of Integration and Lebesgue Measure

Consists of two separate but closely related parts. Originally published in 1966, the first section deals with elements of integration and has been updated and corrected. The latter half details the …

siguiente página >>>