Tempered Radon Measures
Resumo
A tempered Radon measure is a σ-finite Radon measure in Rn which generates a tempered distribution. We prove the following assertions. A Radon measure μ is tempered if, and only if, there is a real number βsuch that ……. finite. A Radon measure is finite if, and only if, it belongs to the positive cone…….. (equivalent norms).Downloads
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Publicado
2008-07-15
Como Citar
Kabanava M. (2008). Tempered Radon Measures. Revista Matemática Complutense, 21(2), 553-564. https://doi.org/10.5209/rev_REMA.2008.v21.n2.16418
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