Results 1 - 10 of 26,135

On the maximum number . . .

by Bernardo M. Ábrego, Silvia Fernández-merchant, Bernardo Llano , 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

by Bernardo M. Ábrego, Silvia Fernández-Merchant, Bernardo Llano , 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

by David R. Wood , 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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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

by Lajos Diósi - Phys. Lett. 203 A , 1995
"... bulletin board ref.: gr-qc/9409028 It is shown that N 2 is the upper limit for the number of histories in a decohering family of N-state quantum system. Simple criterion is found for a family of N 2 fine grained decohering histories of Gell-Mann and Hartle to be identical with a family of Griffiths ..."
Abstract - Cited by 1 (0 self) - Add to MetaCart
bulletin board ref.: gr-qc/9409028 It is shown that N 2 is the upper limit for the number of histories in a decohering family of N-state quantum system. Simple criterion is found for a family of N 2 fine grained decohering histories of Gell-Mann and Hartle to be identical with a family of Griffiths

On the maximum number of five-cycles . . .

by Andrzej Grzesik , 2012
"... Using Razborov’s flag algebras we show that a triangle-free graph on n vertices contains at most n ..."
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Using Razborov’s flag algebras we show that a triangle-free graph on n vertices contains at most n

On the maximum number of common cards . . .

by Paul Brown , 2008
"... ..."
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Maximum Number of Participants:

by unknown authors
"... 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.

THE MAXIMUM NUMBER OF 2 × 2 ODD

by Michael Marks, Rick Norwood, George Poole, Michael Marks, Rick Norwood, George Poole
"... 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

AN n 5/2 ALGORITHM FOR MAXIMUM MATCHINGS IN BIPARTITE GRAPHS

by John E. Hopcroft, Richard M. Karp , 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/. ..."
Abstract - Cited by 702 (1 self) - Add to MetaCart
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 × 2ODDSUBMATRICESIN

by Michael Marks, Rick Norwood, George Poole
"... Abstract. Let A be an m × n, (0, 1)-matrix.A submatrix of A is odd if the sum of its entries is anoddintegerandevenotherwise.Themaximumnumberof2×2 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 of even su ..."
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the maximum number of 2 × 2 odd submatrices in an m × n (0, 1)-matrix.Moreover, formulas are determined that yield the exact maximum counts with one exception, in which case upper and lower bounds are given.These results extend and refine those of Pinelis. Key words. (0, 1)-matrices, Even and odd matrices
Results 1 - 10 of 26,135