An Application of Okada's Minor Summation Formula

Details An Application of Okada's Minor Summation Formula An Application of Okada's Minor Summation Formula

1998-05-23

arxiv.org/abs/math/9805108v1

Mathematics

Combinatorics

Scientific paper

Noam Elkies and Everett Howe independently noticed a certain elegant product formula for the multiple integral \int_R \prod_{1 \le i < j \le k} (x_j-x_i) dx_1 \cdots dx_k, where the region $R$ is the set of $k$-tuples satisfying $0 < x_1 < \cdots < x_k < 1$. Later this formula turned out to be a special case of a formula of Selberg. We prove an apparently different generalization \int_R \det\left(x_i^{a_j-1}\right)dx_1 \cdots dx_k = {\prod_{1 \le i

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