具有各向异性非局部耗散的动力学Fokker-Planck算子的基本解
Fundamental solution of kinetic Fokker-Planck operator with anisotropic nonlocal dissipativity
摘要：
利用概率方法（Malliavin演算）证明了具有各向异性非局部耗散的退化动力学Fokker-Planck方程光滑基本解的存在性，其中耗散项是各向异性Lévy过程的生成元，漂移项允许是立方增长的.
英文摘要：
By using the probability approach (the Malliavin calculus), we prove the existence of smooth fundamental solutions for degenerate kinetic Fokker-Planck equation with anisotropic nonlocal dissipativity, where the dissipative term is the generator of an anisotropic Lévy process and the drift term is allowed to be cubic growth.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
