Integer Programming

· ·
· Graduate Texts in Mathematics Libro 271 · Springer
eBook
456
Páginas
Las valoraciones y las reseñas no se verifican. Más información

Información sobre este eBook

This book is an elegant and rigorous presentation of integer programming, exposing the subject’s mathematical depth and broad applicability. Special attention is given to the theory behind the algorithms used in state-of-the-art solvers. An abundance of concrete examples and exercises of both theoretical and real-world interest explore the wide range of applications and ramifications of the theory. Each chapter is accompanied by an expertly informed guide to the literature and special topics, rounding out the reader’s understanding and serving as a gateway to deeper study.

Key topics include:

  • formulations
  • polyhedral theory
  • cutting planes
  • decomposition
  • enumeration
  • semidefinite relaxations

Written by renowned experts in integer programming and combinatorial optimization, Integer Programming is destined to become an essential text in the field.

Acerca del autor

Michelangelo Conforti is Professor of Mathematics at the University of Padova. Together with G. Cornuéjols and M. R. Rao, he received the 2000 Fulkerson Prize in discrete mathematics.

Gérard Cornuéjols is IBM University Professor of Operations Research at Carnegie Mellon University. His research has been recognized by numerous honors, among them the Fulkerson Prize, the Frederick W. Lanchester Prize, the Dantzig Prize, and the John von Neumann Theory Prize.

Giacomo Zambelli is Associate Professor (Reader) of Management Science at the London School of Economics and Political Sciences.

All three authors are leading experts in the fields of integer programming, graph theory, and combinatorial optimization.

Valorar este eBook

Danos tu opinión.

Información sobre cómo leer

Smartphones y tablets
Instala la aplicación Google Play Libros para Android y iPad/iPhone. Se sincroniza automáticamente con tu cuenta y te permite leer contenido online o sin conexión estés donde estés.
Ordenadores portátiles y de escritorio
Puedes usar el navegador web del ordenador para escuchar audiolibros que hayas comprado en Google Play.
eReaders y otros dispositivos
Para leer en dispositivos de tinta electrónica, como los lectores de libros electrónicos de Kobo, es necesario descargar un archivo y transferirlo al dispositivo. Sigue las instrucciones detalladas del Centro de Ayuda para transferir archivos a lectores de libros electrónicos compatibles.