  It is well known that the maximal violation of the Bell's inequality for a
two-qubit system is related to the entanglement formation in terms of a
concurrence. However, a generalization of this relation to an $n$-qubit state
has not been found. In the paper, we demonstrate some extensions of the
relation between the upper bound of the Bell's violation and a {\it
generalized} concurrence in several $n$-qubit states. In particular, we show
the upper bound of the Bell's violation can be expressed as a function of the
generalized concurrence, if a state can be expressed in terms of two variables.
We apply the relation to the Wen-Plaquette model and show that the topological
entanglement entropy can be extracted from the maximal Bell's violation.
