Locational analysis
For our purposes, locational analysis is the formulation and solution of location problems.
We consider locational analysis which is carried out by the construction and solution of …
We consider locational analysis which is carried out by the construction and solution of …
Springer series in statistics
The idea for this book came from the time the authors spent at the Statistics and Applied
Mathematical Sciences Institute (SAMSI) in Research Triangle Park in North Carolina …
Mathematical Sciences Institute (SAMSI) in Research Triangle Park in North Carolina …
State of the art—location on networks: a survey. Part II: exploiting tree network structure
The discussion of the fundamental p-center and p-median problems in Part I of this paper
provides the basis for the work surveyed in Part II. Part II deals with the minimax and …
provides the basis for the work surveyed in Part II. Part II deals with the minimax and …
[KNIHA][B] Hypergraphs: combinatorics of finite sets
C Berge - 1984 - books.google.com
Graph Theory has proved to be an extremely useful tool for solving combinatorial problems
in such diverse areas as Geometry, Algebra, Number Theory, Topology, Operations …
in such diverse areas as Geometry, Algebra, Number Theory, Topology, Operations …
[KNIHA][B] Graph classes: a survey
A Brandstädt, VB Le, JP Spinrad - 1999 - SIAM
When dealing with special graph classes and algorithmic problems on them, a main source
is the classical book of Golumbic, Algorithmic Graph Theory and Perfect Graphs [454]. The …
is the classical book of Golumbic, Algorithmic Graph Theory and Perfect Graphs [454]. The …
[KNIHA][B] Phylogenetics
'Phylogenetics' is the reconstruction and analysis of phylogenetic (evolutionary) trees and
networks based on inherited characteristics. It is a flourishing area of intereaction between …
networks based on inherited characteristics. It is a flourishing area of intereaction between …
Graph minors. V. Excluding a planar graph
N Robertson, PD Seymour - Journal of Combinatorial Theory, Series B, 1986 - Elsevier
We prove that for every planar graph H there is a number w such that every graph with no
minor isomorphic to H can be constructed from graphs with at most w vertices, by piecing …
minor isomorphic to H can be constructed from graphs with at most w vertices, by piecing …
Chordal graphs and semidefinite optimization
Chordal graphs play a central role in techniques for exploiting sparsity in large semidefinite
optimization problems and in related convex optimization problems involving sparse positive …
optimization problems and in related convex optimization problems involving sparse positive …
An introduction to chordal graphs and clique trees
Clique trees and chordal graphs have carved out a niche for themselves in recent work on
sparse matrix algorithms, due primarily to research questions associated with advanced …
sparse matrix algorithms, due primarily to research questions associated with advanced …
Graph spanners
Given a graph G=(V, E), a subgraph Gapos;=(V, Eapos;) is at‐spanner of G if for every u, v∈
V, the distance from u to v in Gapos; is at most t times longer than that distance in G. This …
V, the distance from u to v in Gapos; is at most t times longer than that distance in G. This …