Bloch‐type space of temperature functions on a finite cylinder

We define the Bloch‐type space as the linear space of temperature functions on the cylinder such that sup⁡ ( x , t )∈ T ⁡, Ω T = [0,2] × (0, T ); we prove that , where b 1 ( S T ) is the Bergman space of temperature functions on S T belonging to L 1 ( Ω T , d x d t ).

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Veröffentlicht in:Journal of Function Spaces and Applications 2007-01, Vol.5 (3), p.287-297
1. Verfasser: López-García, Marcos
Format: Artikel
Sprache:eng
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Zusammenfassung:We define the Bloch‐type space as the linear space of temperature functions on the cylinder such that sup⁡ ( x , t )∈ T ⁡, Ω T = [0,2] × (0, T ); we prove that , where b 1 ( S T ) is the Bergman space of temperature functions on S T belonging to L 1 ( Ω T , d x d t ).
ISSN:2314-8896
2314-8888
0972-6802
DOI:10.1155/2007/906973