摘要
设M是黎曼曲面,f:M→G(m,N)是全纯映照,我们证明了:若f完全分裂,则由f生成的伪全纯曲线是完全分裂的以及两维球面到复Grassmann流形的伪全纯曲线是完全分裂的.
Let M be a Riemann surface and F:M→G (m,N)be a holomorphic map.We show that if f is completely split , then the pseudo-holomorphic curves generated by f and tbose from two-sphere to coInplex Grassniann manifolds are eompletely split.
出处
《数学进展》
CSCD
北大核心
1994年第3期268-271,共4页
Advances in Mathematics(China)
关键词
伪全纯曲线
格拉斯曼流形
复流形
pseudo-holomorphic curve
completely split
Grassmann manifolds