A probabilistic algorithm is presented to calculate the Boolean product of two n × n Boolean matrices using an expected number of elementary operations of 0(n2). Asymptotically in n, almost all pairs of matrices may be multiplied using this algorithm in 0(n2+ε) elementary operations for any ε > 0
The problem of finding maximum (or minimum) witnesses of the Boolean product of two Boolean matrices...
Given two boolean matrices A and B, we define the boolean product A AND B as that matrix whose (i, j...
AbstractThe average time of computing Boolean operators by straight-line programs of two types is st...
A probabilistic algorithm is presented to calculate the Boolean product of two n × n Boolean matrice...
We use randomness to exploit the potential sparsity of the Boolean matrix product in order to speed ...
A classical topic in computer science is matrix multiplication and Boolean Matrix Multiplication in ...
We use randomness to exploit the potential sparsity of the Boolean matrix product in order to speed ...
We study the problem of determining the Boolean product of two n × n Boolean matrices in an unconven...
We consider the problem of computing the product of two n×n Boolean matrices A and B. For an n×n Boo...
AbstractThe subcubic (O(nω) for ω < 3) algorithms to multiply Boolean matrices do not provide the wi...
For a Boolean matrix D, let r(D) be the minimum number of rectangles sufficient to cover exactly the...
Consider a set R of m binary relations on a set of n boolean variables. R may imply a contradiction,...
Small sample spaces with almost independent random variables are applied to design efficient sequent...
In this paper we propose models of combinatorial algorithms for the Boolean Matrix Multiplication (B...
We consider the problem of computing the product of two n x n Boolean matrices A and B. For two 0 - ...
The problem of finding maximum (or minimum) witnesses of the Boolean product of two Boolean matrices...
Given two boolean matrices A and B, we define the boolean product A AND B as that matrix whose (i, j...
AbstractThe average time of computing Boolean operators by straight-line programs of two types is st...
A probabilistic algorithm is presented to calculate the Boolean product of two n × n Boolean matrice...
We use randomness to exploit the potential sparsity of the Boolean matrix product in order to speed ...
A classical topic in computer science is matrix multiplication and Boolean Matrix Multiplication in ...
We use randomness to exploit the potential sparsity of the Boolean matrix product in order to speed ...
We study the problem of determining the Boolean product of two n × n Boolean matrices in an unconven...
We consider the problem of computing the product of two n×n Boolean matrices A and B. For an n×n Boo...
AbstractThe subcubic (O(nω) for ω < 3) algorithms to multiply Boolean matrices do not provide the wi...
For a Boolean matrix D, let r(D) be the minimum number of rectangles sufficient to cover exactly the...
Consider a set R of m binary relations on a set of n boolean variables. R may imply a contradiction,...
Small sample spaces with almost independent random variables are applied to design efficient sequent...
In this paper we propose models of combinatorial algorithms for the Boolean Matrix Multiplication (B...
We consider the problem of computing the product of two n x n Boolean matrices A and B. For two 0 - ...
The problem of finding maximum (or minimum) witnesses of the Boolean product of two Boolean matrices...
Given two boolean matrices A and B, we define the boolean product A AND B as that matrix whose (i, j...
AbstractThe average time of computing Boolean operators by straight-line programs of two types is st...
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