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- W2023991813 abstract "Let H be a reducing subspace of L 2 ( R d ) , that is, a closed subspace of L 2 ( R d ) with the property that f(A m t−ℓ)∈ H for any f∈ H , m∈ Z and ℓ∈ Z d , where A is a d × d expansive matrix. It is known that H is a reducing subspace if and only if there exists a measurable subset M of R d such that A t M = M and F ( H )=L 2 ( R d )·χ M . Under some given conditions of M , it is known that there exist A -dilation subspace wavelet sets with respect to H . In this paper, we prove that this holds in general." @default.
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- W2023991813 date "2003-06-01" @default.
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- W2023991813 title "The existence of subspace wavelet sets" @default.
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- W2023991813 doi "https://doi.org/10.1016/s0377-0427(02)00893-2" @default.
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