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1,686,674
On the maximum number . . .
, 2008
"... Given a finite set P ⊆ R d, called a pattern, tP (n) denotes the maximum number of translated copies of P determined by n points in R d. We give the exact value of tP (n) when P is a rational simplex, that is, the points of P are rationally affinely independent. In this case, we prove that tP (n) = ..."
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Given a finite set P ⊆ R d, called a pattern, tP (n) denotes the maximum number of translated copies of P determined by n points in R d. We give the exact value of tP (n) when P is a rational simplex, that is, the points of P are rationally affinely independent. In this case, we prove that tP (n
On the maximum number of translates
, 2008
"... Given a finite set P ⊆ Rd, called a pattern, tP (n) denotes the maximum number of translated copies of P determined by n points in Rd. Wegivetheexactvalueof tP (n) when P is a rational simplex, that is, the points of P are rationally affinely independent. In this case, we prove that tP (n) =n − mr ( ..."
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Given a finite set P ⊆ Rd, called a pattern, tP (n) denotes the maximum number of translated copies of P determined by n points in Rd. Wegivetheexactvalueof tP (n) when P is a rational simplex, that is, the points of P are rationally affinely independent. In this case, we prove that tP (n) =n − mr
On the maximum number of cliques in a graph
, 2006
"... Abstract. A clique is a set of pairwise adjacent vertices in a graph. We determine the maximum number of cliques in a graph for various graph classes. For example, we prove that the maximum number of cliques in a planar graph with n vertices is 8(n − 2). 1. ..."
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Cited by 15 (6 self)
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Abstract. A clique is a set of pairwise adjacent vertices in a graph. We determine the maximum number of cliques in a graph for various graph classes. For example, we prove that the maximum number of cliques in a planar graph with n vertices is 8(n − 2). 1.
On the maximum number of decoherent histories
 Phys. Lett. 203 A
, 1995
"... bulletin board ref.: grqc/9409028 It is shown that N 2 is the upper limit for the number of histories in a decohering family of Nstate quantum system. Simple criterion is found for a family of N 2 fine grained decohering histories of GellMann and Hartle to be identical with a family of Griffiths ..."
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Cited by 1 (0 self)
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bulletin board ref.: grqc/9409028 It is shown that N 2 is the upper limit for the number of histories in a decohering family of Nstate quantum system. Simple criterion is found for a family of N 2 fine grained decohering histories of GellMann and Hartle to be identical with a family of Griffiths
Maximum Number of Participants:
"... Through handson exploration, participants will discover different types of animal signs that are used to learn about and track animals big and small. ..."
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Through handson exploration, participants will discover different types of animal signs that are used to learn about and track animals big and small.
On the maximum number of fivecycles . . .
, 2012
"... Using Razborov’s flag algebras we show that a trianglefree graph on n vertices contains at most n ..."
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Using Razborov’s flag algebras we show that a trianglefree graph on n vertices contains at most n
AN n 5/2 ALGORITHM FOR MAXIMUM MATCHINGS IN BIPARTITE GRAPHS
, 1973
"... The present paper shows how to construct a maximum matching in a bipartite graph with n vertices and m edges in a number of computation steps proportional to (m + n)x/. ..."
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Cited by 702 (1 self)
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The present paper shows how to construct a maximum matching in a bipartite graph with n vertices and m edges in a number of computation steps proportional to (m + n)x/.
THE MAXIMUM NUMBER OF 2 × 2 ODD
"... Abstract. Let A be an m×n, (0, 1)matrix. A submatrix of A is odd if the sum of its entries is an odd integer and even otherwise. The maximum number of 2×2 odd submatrices in a (0, 1)matrix is related to the existence of Hadamard matrices and bounds on Turán numbers. Pinelis [On the minimal number ..."
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Abstract. Let A be an m×n, (0, 1)matrix. A submatrix of A is odd if the sum of its entries is an odd integer and even otherwise. The maximum number of 2×2 odd submatrices in a (0, 1)matrix is related to the existence of Hadamard matrices and bounds on Turán numbers. Pinelis [On the minimal
A Simple, Fast, and Accurate Algorithm to Estimate Large Phylogenies by Maximum Likelihood
, 2003
"... The increase in the number of large data sets and the complexity of current probabilistic sequence evolution models necessitates fast and reliable phylogeny reconstruction methods. We describe a new approach, based on the maximumlikelihood principle, which clearly satisfies these requirements. The ..."
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Cited by 2182 (27 self)
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The increase in the number of large data sets and the complexity of current probabilistic sequence evolution models necessitates fast and reliable phylogeny reconstruction methods. We describe a new approach, based on the maximumlikelihood principle, which clearly satisfies these requirements
Results 1  10
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1,686,674