Polyhedral combinatorics : proceedings of a DIMACS workshop : June 12-16, 1989 /

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Bibliographic Details
Meeting name:DIMACS Workshop on Polyhedral Combinatorics (1989 : Center for Discrete Mathematics and Theoretical Computer Science)
Imprint:Providence, RI : American Mathematical Society ; [New York] : Association for Computing Machinery, c1990.
Description:xii, 288 p. : ill. ; 26 cm.
Language:English
Series:DIMACS series in discrete mathematics and theoretical computer science v. 1
Subject:
Format: Print Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/1113553
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Other authors / contributors:Cook, William J., 1936-
Seymour, Paul D.
ISBN:0821865919 (alk. paper)
Notes:"NSF Science and Technology Center in Discrete Mathematics and Theoretical Computer Science, a consortium of Rutgers University, Princeton University, AT&T Bell Labs, Bellcore."
Includes bibliographical references.
Table of Contents:
  • Matrix cones, projection representations, and stable set polyhedra
  • A generalization of Lovasz's $\theta$ function
  • On cutting planes and matrices
  • Random volumes in the $n$-cube
  • Test sets for integer programs, $\forall \exists$ sentences
  • Solvable classes of generalized traveling salesman problems
  • Handles and teeth in the symmetric traveling salesman polytope
  • On the complexity of branch and cut methods for the traveling salesman problem
  • Existentially polytime theorems
  • The width-length inequality and degenerate projective planes
  • On Lehman's width-length characterization
  • Applications of polyhedral combinatorics to multicommodity flows and compact surfaces
  • Vertex-disjoint simple paths of given homotopy in a planar graph
  • On disjoint homotopic paths in the plane
  • On the complexity of the disjoint paths problem (extended abstract)
  • The paths-selection problem
  • Planar multicommodity flows, max cut, and the Chinese postman problem
  • The cographic multiflow problem: An epilogue
  • Exact edge-colorings of graphs without prescribed minors
  • On the chromatic index of multigraphs and a conjecture of Seymour, (II)
  • Spanning trees of different weights