Details

Subject(s)

• Kernel functions [Browse]

Author

• Kumagai, Takashi, 1967- [Browse]
• Wang, Jian, 1979- [Browse]

Series

Memoirs of the American Mathematical Society, 1947-6221 ; v. 1330

Summary note

"In this paper, we consider symmetric jump processes of mixed-type on metric measure spaces under general volume doubling condition, and establish stability of two-sided heat kernel estimates and heat kernel upper bounds. We obtain their stable equivalent characterizations in terms of the jumping kernels, variants of cut-off Sobolev inequalities, and the Faber-Krahn inequalities. In particular, we establish stability of heat kernel estimates for -stable-like processes even with 2 when the underlying spaces have walk dimensions larger than 2, which has been one of the major open problems in this area"-- Provided by publisher.

Bibliographic references

Includes bibliographical references.

Reproduction note

Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2021

Source of description

Description based on print version record.

ISBN

9781470466381 (online)

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