Estimates of Poisson Kernels for Symmetric Lévy Processes and Their Applications
Author:
Funder
National Research Foundation of Korea
Publisher
Springer Science and Business Media LLC
Subject
Analysis
Link
https://link.springer.com/content/pdf/10.1007/s11118-022-10042-9.pdf
Reference21 articles.
1. Bae, J., Kang, J., Kim, P., Lee, J.: Heat kernel estimates for symmetric jump processes with mixed polynomial growths. Ann. Probab. 47(5), 2830–2868 (2019)
2. Bass, R. F., You, D.: A Fatou theorem for α-harmonic functions. Bull. Sci. Math. 127(7), 635–648 (2003)
3. Bass, R. F., You, D.: A Fatou theorem for α-harmonic functions in Lipschitz domains. Probab Theory Relat. Fields 133(3), 391–408 (2005)
4. Bogdan, K., Kumagai, T., Kwaśnicki, M.: Boundary Harnack inequality for Markov processes with jumps. Trans. Amer. Math. Soc. 367(1), 477–517 (2015)
5. Chen, Z. -Q., Kim, P., Song, R.: Dirichlet heat kernel estimates for rotationally symmetric Lévy processes. Proc. Lond. Math Soc. (3) 109(1), 90–120 (2014)
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1. Correction to: Erratum on the labeling of two papers;Potential Analysis;2024-02-28
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