This paper proves the conjecture of Hornák and Jendrol' that the faces of a convex polyhedron with maximum vertex degree Δ can be colored with 1+(Δ+7)(Δ−1)d ...
May 7, 2002 · A face coloring is d-distance if each pair of faces which are incident with vertices that are distance at most d apart receive different colors.
This paper proves the conjecture of Hornak and Jendrol' that the faces of a convex polyhedron with maximum vertex degree ? can be colored with 1+(?
This paper proves the conjecture of Horn k and Jendrol' that the faces of a convex polyhedron with maximum vertex degree can be colored with 1+( +7)( 1)d ...
Jan 1, 2002 · This paper proves the conjecture of Hornak and Jendrol' that the faces of a convex polyhedron with maximum vertex degree Delta can be colored ...
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Feb 23, 2019 · A player wins if she gets her color on three faces that share a common vertex. If Rachel goes first and both players use their optimal ...
Oct 24, 2019 · Given a simple polyhedron ·, you can form a new polyhedron · with some or all faces of · divided into smaller parts. A net for · must be colored so ...
Sanders DZhao Y(2002)Coloring the Faces of Convex Polyhedra so That Like Colors Are Far Apart ... colors differ by at least two and colors of distance-two ...
Nov 17, 2017 · Given a convex polyhedron with triangular faces, prove that one can color its edges red and blue so that any two vertices are connected by ...