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Mar 15, 2019 · Abstract:A matrix is homogeneous if all of its entries are equal. Let P be a 2\times 2 zero-one matrix that is not homogeneous.
Abstract. A matrix is homogeneous if all of its entries are equal. Let P be a 2 × 2 zero-one matrix that is not homogeneous. We prove that if an n × n zero-one ...
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Abstract. A matrix is homogeneous if all of its entries are equal. Let P be a 2×2 zero-one matrix that is not homogeneous. We prove that if an n×n zero-one ...
A matrix is homogeneous if all of its entries are equal. Let $P$ be a $2\times 2$ zero-one matrix that is not homogeneous. We prove that if an $n\times n$ ...
Oct 12, 2020 · Abstract. A matrix is homogeneous if all of its entries are equal. Let P be a 2×2 zero-one matrix that is not homogeneous.
Large Homogeneous Submatrices. from www.semanticscholar.org
It is proved that if an $n\times n$ zero-one matrix A does not contain P as a submatrix, then A has an $cn\times cn$ homogeneous sub matrix for a suitable ...
A matrix is homogeneous if all of its entries are equal. Let $P$ be a $2\times 2$ zero-one matrix that is not homogeneous. We prove that if an $n\times n$ ...
Abstract. A matrix is homogeneous if all of its entries are equal. Let P be a 2 × 2 zero-one matrix that is not homogeneous.
Abstract. A matrix is homogeneous if all of its entries are equal. Let P be a 2×2 zero-one matrix that is not homogeneous. We prove that if an n×n zero-one ...
Let H be the three-vertex path with vertices h 1 , h 2 , h 3 in order, and make H an ordered graph using the same order. For all sufficiently large n, there is ...