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A Beurling-type theorem for the Fock space
Authors:Xiaoman Chen  Shengzhao Hou
Institution:Institute of Mathematics, Fudan University, Shanghai, 200433, People's Republic of China ; Department of Mathematics, Shanxi Teachers University, Linfen, 041004, People's Republic of China
Abstract:Let $M$ be a finite codimensional quasi-invariant subspace of the Fock space $L^2_a({\mathbb C})$. Then there exists a polynomial $q$ such that $M=q]$. We show that $q]\ominus zq]$generates $M$ if and only if $q=z^n$ for some $n\geq 0$.

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