Ample vector bundles with zero loci having a bielliptic curve section of low degree

Let be an ample vector bundle of rank r ≥ 2 on a smooth complex projective variety X of dimension n such that there exists a global section of whose zero locus Z is a smooth subvariety of dimension n − r ≥ 3 of X . Let H be an ample line bundle on X such that its restriction H Z to Z is very ample. Triplets are classified under the assumption that ( Z , H Z ) has a smooth bielliptic curve section of genus ≥ 3 with .