相关期刊:《Journal of Partial Differential Equations》《Progress in Natural Science:Materials International》《Analysis in Theory and Applications》《Frontiers of Mathematics in China》更多>>
National Natural Science Foundation of China(Grant No.11771354)and the National Natural Science Basic Research plan in Shaanxi Province of China(Grant No.2016JM1023).
The aim of the paper is to study properties of solutions to the nonlinear fractional subLaplace equations on the Heisenberg group. Based on the method of moving planes to the Heisenberg group, we prove the Liouville p...
In this paper, the BMO spaces for the Heisenberg group targets are studied. Some properties of the BMO spaces and the John-Nirenberg estimates are obtained.
In this paper we aim to show a compactness theorem for SBVH(Ω) of special functions u with bounded variation and with ↓△H^c u=0 in the Heisenberg group H^n.