Compares energy integrals, potentials, and co-potentials for non-symmetric closed forms against symmetric counterparts, concluding that non-symmetric cases require more delicate analysis.
Classification and Metrization of Classes of Smooth measures
1 Pith paper cite this work. Polarity classification is still indexing.
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abstract
We classify the several classes of the set of smooth measures from the perspective of the denseness and the locality, and consider their relationships, in particular, that of the Kato class and Radon measures of finite energy integrals. We also introduce the Miyadera metric on the Dynkin class, and obtain the continuity of the Revuz correspondence.
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math.PR 1years
2026 1verdicts
UNVERDICTED 1representative citing papers
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Energy integrals and asymmetric co-potentials for closed forms
Compares energy integrals, potentials, and co-potentials for non-symmetric closed forms against symmetric counterparts, concluding that non-symmetric cases require more delicate analysis.