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Heat kernels for time-dependent non-symmetric mixed L\'evy-type operators by Chen, Zhen-Qing; Zhang, Xicheng is a scholarly article available to read on EtoBox.

What is Heat kernels for time-dependent non-symmetric mixed L\'evy-type operators about?

In this paper we establish the existence and uniqueness of heat kernels to a large class of time-inhomogenous non-symmetric nonlocal operators with Dini's continuous kernels. Moreover, quantitative estimates including two-sided estimates, gradient estimate and fractional derivative estimate of the heat kernels are obtained.

Author

Chen, Zhen-Qing; Zhang, Xicheng

Published

2020

Language

EN