-
vertex and edge colorings. The next step is to look for any Brooks-typed or
Vizing-typed
upper bound on the
total chromatic number in
terms of
maximum degree...
-
Vadim G.
Vizing who
published it in 1964. The
theorem discovered by
Soviet mathematician Vadim G.
Vizing was
published in 1964 when
Vizing was working...
-
Vize (Turkish: [
ˈvize]; Gr****: Βιζύη; Bulgarian: Виза) is a town in Kırklareli
Province in the
Marmara region of Turkey. It is the seat of
Vize District...
-
letter from
Vizing to
Soifer concerning the
formulation of the
total coloring conjecture, that also
includes some
biographical detail about Vizing.
Vadim G...
-
independence number of a
Cartesian product is not so
easily calculated, but as
Vizing (1963)
showed it
satisfies the
inequalities α ( G ) α ( H ) + min { | V...
-
chromatic number is at most Δ + 2, has been
conjectured by
Mehdi Behzad and
Vizing. The Hajnal–Szemerédi
theorem on
equitable coloring states that any graph...
-
cartesian product of graphs. This
conjecture was
first stated by
Vadim G.
Vizing (1968), and
states that, if γ(G)
denotes the
minimum number of vertices...
-
allowed colors. It was
first studied in the 1970s in
independent papers by
Vizing and by Erdős, Rubin, and Taylor.
Given a
graph G and
given a set L(v) of...
- A
vizier (/ˈvɪziər/; Arabic: وزير, romanized: wazīr; Persian: وزیر, romanized: vazīr) is a high-ranking
political advisor or
minister in the Near East...
- S2CID 515742.
Vizing, V. G. (1964), "On an
estimate of the
chromatic class of a p-graph", Diskret. Analiz., 3: 25–30, MR 0180505.
Vizing, V. G. (1965)...
