On the Validity of Beurling Theorems in Polydiscs.
Abstract
Let Z be the set of integers. We denote by m,n etc. the elements of Z sub 2. Let U sub 2 be the open unit disc and T the boundary of U in the complex plane C slashed. Let Z sub 2, U sub 2 and T sub 2 be the respective calesian product and delta sub 2 the normalized Lebesgue measure on T sub 2. For p>0, we denote by L sub p (T sub 2, delta sub 2) the normalized Lebesgue space of the equivalence class of p-integrable functions. (Author)
Document Details
- Document Type
- Technical Report
- Publication Date
- Sep 01, 1986
- Accession Number
- ADA177093
Entities
People
- V. Mandrekar
Organizations
- University of North Carolina at Chapel Hill