Proper permutations, Schubert geometry, and randomness

IF 0.4 Q4 MATHEMATICS, APPLIED
D. Brewster, Reuven Hodges, A. Yong
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引用次数: 5

Abstract

We define and study proper permutations. Properness is a geometrically natural necessary criterion for a Schubert variety to be Levi-spherical. We prove the probability that a random permutation is proper goes to zero in the limit.
适当的排列,舒伯特几何和随机性
我们定义和研究适当的排列。性质是舒伯特变异体为列维球的一个几何上自然的必要判据。我们证明了一个随机排列是固有的概率在极限下趋于零。
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来源期刊
Journal of Combinatorics
Journal of Combinatorics MATHEMATICS, APPLIED-
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21
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