Posted by **tanas.olesya** at Sept. 21, 2016

English | 23 May 2007 | ISBN: 0817645373 | 451 Pages | PDF | 3 MB

This comprehensive monograph details polynomially convex sets. It presents the general properties of polynomially convex sets with particular attention to the theory of the hulls of one-dimensional sets.

Posted by **step778** at July 29, 2015

Posted by **Underaglassmoon** at March 12, 2017

World Scientific | English | Jan 2017 | ISBN-10: 1786342219 | 260 pages | PDF | 3.69 mb

by Ha Huy Vui (Author), Tien Son Pham (Author)

Posted by **Underaglassmoon** at May 3, 2016

Springer | Geometry & Topology | June 3, 2016 | ISBN-10: 3319281844 | 280 pages | pdf | 7.35 mb

Editors: Adiprasito, Karim, Bárány, Imre, Vilcu, Costin (Eds.)

Presents easily understandable, but surprising, properties, obtained using topological, geometric and graph theoretic tools

Written by experts from all over the word

Posted by **DZ123** at March 25, 2016

English | 2013 | ISBN: 1439868204 | PDF | pages: 294 | 1,8 mb

Posted by **BUGSY** at April 20, 2015

English | Jan 1, 1987 | ISBN: 0898712033 | 100 Pages | DJVU | 0.6 MB

A study of how complexity questions in computing interact with classical mathematics in the numerical analysis of issues in algorithm design. Algorithmic designers concerned with linear and nonlinear combinatorial optimization will find this volume especially useful.

Posted by **DZ123** at March 22, 2015

English | 2004 | ISBN: 3764324201 | PDF | pages: 165 | 19,1 mb

Posted by **manamba13** at Feb. 19, 2015

English | 2009 | ISBN: 3540708758 | 252 Pages | PDF | 2 MB

In the latter part of the twentieth century, the topic of generalizations of convexfunctions has attracted a sizable number of researchers,both in ma- ematics and in professional disciplines such as economics/management and engineering.

Posted by **step778** at Nov. 21, 2014

2006 | pages: 484 | ISBN: 3540370064 | PDF | 3,5 mb

Posted by **libr** at Oct. 5, 2014

English | ISBN: 146148698X | 2013 | 120 pages | PDF | 1,5 MB

Geodesic Convexity in Graphs is devoted to the study of the geodesic convexity on finite, simple, connected graphs. The first chapter includes the main definitions and results on graph theory, metric graph theory and graph path convexities.