文摘
Let \(X\) be a compact generalized Sasakian CR manifold of dimension \(2n-1\) , \(n\geqslant 2\) , and let \(L\) be a generalized Sasakian CR line bundle over \(X\) equipped with a rigid semi-positive Hermitian fiber metric \(h^L\) . In this paper, we prove that if \(h^L\) is positive at some point of \(X\) and conditions \(Y(0)\) and \(Y(1)\) hold at each point of \(X\) , then \(L\) is big.