抄録
Let X be a smooth complex projective variety of dimension n and let L1, ..., Ln-i be ample line bundles on X, where i is an integer with 0 ≤ i ≤ n-1. In the previous paper, we defined the i-th sectional geometric genus gi(X, L1, ..., Ln-i) of (X, L1, ..., Ln-i). In this part II, we will investigate a lower bound for gi(X, L1, ..., Ln-i). Moreover we will study the first sectional geometric genus of (X, L1, ..., Ln-1).