Andere Kunden interessierten sich auch für
![Coloring of Trees]( "Coloring of Trees")
Coloring of Trees32,99 €![Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 78]( "Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 78")
Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 7872,99 €![Strong Shape and Homology]( "Strong Shape and Homology")
Strong Shape and Homology74,99 €![Hadwiger Finsler Inequality]( "Hadwiger Finsler Inequality")
Hadwiger Finsler Inequality22,99 €![Klein Geometry]( "Klein Geometry")
Klein Geometry22,99 €![Chern Weil Theory]( "Chern Weil Theory")
Chern Weil Theory25,99 €![Covariant Classical Field Theory::Worksheet]( "Covariant Classical Field Theory::Worksheet")
Covariant Classical Field Theory::Worksheet25,99 €
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In graph theory, a strong coloring, with respect to a partition of the vertices into (disjoint) subsets of equal sizes, is a (proper) vertex coloring in which every color appears exactly once in every partition. When the order of the graph G is not divisible by k, we add isolated vertices to G just enough to make the order of the new graph G divisible by k. In that case, a strong coloring of G minus the previously added isolated vertices is considered a strong coloring of G. A graph is strongly k-colorable if, for each partition of the vertices into sets of size k, it admits a strong coloring.