By Andrew Ahn and Eugene Strahov

We apply symmetric function theory to study random processes formed by singular values of products of truncations of Haar distributed symplectic and orthogonal matrices. These product matrix processes are degenerations of Macdonald processes introduced by Borodin and Corwin. Through this connection, we obtain explicit formulae for the distribution of singular... Show more

September 23, 2020

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Product Matrix Processes with Symplectic and Orthogonal Invariance via Symmetric Functions

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