Sufficient Conditions for the Weak Hawkins-Simon Property after a Suitable Permutation of Columns
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It is shown in Fujimoto-Ranade [5] that an inverse-positive real square matrix has the weak Hawkins-Simon property after a suitable permutation of columns. In a recent paper by Bidard [1], he proved that if the last column of the inverse of a real square matrix is strictly positive, the matrix enjoys the weak Hawkins-Simon property after a suitable permutation of columns. In this note, we present a series of sufficient conditions which bridge these two results, making use of the Gaussian elimination method.
- 香川大学の論文
- 2005-06-01
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