在Heisenberg群上的有界区域Ω上定义了Royden少代数(p〉1),进而证明了Heisenberg群上的两个有界区域拟共形等价的充要条件是它们的Royden(2n+2)-代数是Banach代数同构.
The definition of Royden p-algebra(p〉1) for the bounded domain Ω in Heisenberg group is given, and it is showed that two bounded domains are quasiconformally equivalent if and only if their Royden (2n+ 2)- algebras are isomorphic as Banach algebras.