We define a simple bipartite graph to be biclaw-free if it contains no
induced subgraph isomorphic to H, where H can be obtained from two co
pies of K1,3 by adding an edge between the two vertices of degree 3. W
e show that every connected bipartite biclaw-free graph with minimum d
egree delta greater-than-or-equal-to 6 has connectivity at least delta
- 2 and that every connected balanced bipartite biclaw-free graph wit
h minimum degree delta greater-than-or-equal-to 9 and order n less-tha
n-or-equal-to 6delta - 14 is hamiltonian.