-
composition of
bigraphs is
definable in
terms of the
composition of
arrows in the category.
Directed Bigraphs are a
generalisation of
bigraphs where hyper-edges...
- successor, the π-calculus. At the time of his death, he was
working on
bigraphs, a
formalism for
ubiquitous computing subsuming CCS and the π-calculus...
- In the
mathematical field of
graph theory, a
complete bipartite graph or
biclique is a
special kind of
bipartite graph where every vertex of the first...
- In the
mathematical field of
graph theory, a
convex bipartite graph is a
bipartite graph with
specific properties. A
bipartite graph, (U ∪ V, E), is said...
- F-structure and a G-structure.
Bigraphs could be
described as the
superposition of a
graph and a set of trees: each node of the
bigraph is part of a graph, and...
- In the
mathematical field of
graph theory, a
bipartite graph (or
bigraph) is a
graph whose vertices can be
divided into two
disjoint and
independent sets...
- Ferguson's
diglossia in speech."
Hegyi coined and
suggested the
terms "
bigraphism" and "multigraphism", but he only used them
twice (p. 265; fn. 17, p. 268)...
- and
interaction by
working in a
category with
interfaces as
objects and
bigraphs as morphisms.
According to Dana
Scott (1980): It is not
necessary for the...
- formalism).
Mordecai J. Golin,
Bipartite Matching and the
Hungarian Method (
bigraph formalism),
Course Notes, Hong Kong
University of
Science and Technology...
-
recognition algorithms for
proper interval graphs and
proper interval bigraphs", SIAM
Journal on
Discrete Mathematics, 18 (3): 554–570, doi:10.1137/S0895480103430259...
