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102
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COMBINATORICS
2004
112views more  COMBINATORICS 2004»
15 years 3 months ago
On a Combinatorial Problem of Asmus Schmidt
For any integer r 2, define a sequence of numbers {c (r) k }k=0,1,..., independent of the parameter n, by n k=0 n k r n + k k r = n k=0 n k n + k k c (r) k , n = 0, 1, 2, . . . ....
W. Zudilin
107
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COMBINATORICS
2000
88views more  COMBINATORICS 2000»
15 years 3 months ago
Note on Sparse Random Graphs and Cover Graphs
It is shown in this note that with high probability it is enough to destroy all triangles in order to get a cover graph from a random graph Gn,p with p log n/n for any constant ...
Tom Bohman, Alan M. Frieze, Miklós Ruszink&...
119
Voted
COMBINATORICS
2000
82views more  COMBINATORICS 2000»
15 years 3 months ago
When Structures Are Almost Surely Connected
Let An denote the number of objects of some type of "size" n, and let Cn denote the number of these objects which are connected. It is often the case that there is a rel...
Jason P. Bell
104
Voted
COMBINATORICS
2000
71views more  COMBINATORICS 2000»
15 years 3 months ago
Diagonal Checker-jumping and Eulerian Numbers for Color-signed Permutations
Abstract. We introduce color-signed permutations to obtain a very explicit combinatorial interpretation of the q-Eulerian identities of Brenti and some generalizations. In particul...
Niklas Eriksen, Henrik Eriksson, Kimmo Eriksson
127
Voted
COMBINATORICS
2000
112views more  COMBINATORICS 2000»
15 years 3 months ago
A Note on Random Minimum Length Spanning Trees
Consider a connected r-regular n-vertex graph G with random independent edge lengths, each uniformly distributed on [0, 1]. Let mst(G) be the expected length of a minimum spanning...
Alan M. Frieze, Miklós Ruszinkó, Lub...