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CUTWIDTH

Cutwidth

Property in graph theory

In graph theory, the cutwidth of an undirected graph is the smallest integer k {\displaystyle k} with the following property: there is an ordering of the

Cutwidth

Carving width

Graph width parameter

families of cuts) the cutwidth can be smaller than the carving width. However, the carving width is always at most the maximum of the cutwidth and the maximum

Carving width

Carving_width

Cut (graph theory)

Partition of a graph's nodes into 2 disjoint subsets

computer vision Split (graph theory) Vertex separator Bridge (graph theory) Cutwidth Dicut "NetworkX 2.6.2 documentation". networkx.algorithms.cuts.cut_size

Cut (graph theory)

Cut_(graph_theory)

Maria Serna

Spanish computer scientist

whose research includes work on parallel approximation, on algorithms for cutwidth and linear layout of graphs, on algorithmic game theory, and on adversarial

Maria Serna

Maria_Serna

Pathwidth

Representation of a graph as a path graph "thickened" by some amount

equal to its treewidth. The pathwidth is also less than or equal to the cutwidth, the minimum number of edges that cross any cut between lower-numbered

Pathwidth

Graph isomorphism problem

Unsolved problem in computational complexity theory

Science Department, University of Waterloo. Chung, Fan R. K. (1985), "On the cutwidth and the topological bandwidth of a tree", SIAM Journal on Algebraic and

Graph isomorphism problem

Graph_isomorphism_problem

Graph bandwidth

Node labeling problem in graph theory

propagation delay (which is assumed to be proportional to wire length). Cutwidth and pathwidth, different NP-complete optimization problems involving linear

Graph bandwidth

Graph_bandwidth

Peter F. Barth

American Buddhist teacher

the Tutte Polynomial on Integer Points Parameterized by Treewidth and Cutwidth". In Gortz, Inge Li; Farach-Colton, Martin; Puglisi, Simon J.; Herman,

Peter F. Barth

Peter_F._Barth

Circular layout

Graph drawing with vertices on a circle

in a circular layout, the angular resolution of the crossings, or the cutwidth (the maximum number of edges that connects one arc of the circle to the

Circular layout

Circular_layout

Arc diagram

Graph drawing with vertices on a line

crossing number of every graph is lower-bounded by a combination of its cutwidth and vertex degrees, by Byrne et al. (2007) to visualize interactions between

Arc diagram

Arc_diagram

Book embedding

Graph layout on multiple half-planes

its number of pages, is its pagewidth. This is defined analogously to cutwidth as the maximum number of edges that can be crossed by a ray perpendicular

Book embedding

Book_embedding

Queue number

Invariant in graph theory

thickness and queue numbers for that ordering is at least as large as the cutwidth of the graph divided by its maximum degree. The book thickness may be much

Queue number