  Measurement-induced nonlocality (MIN), a quantum correlation measure for the
bipartite system, is an indicator of global effects due to locally invariant
von Neumann projective measurements. It is well known fact that the correlation
measures based on Hilbert-Schmidt norm are not credible measure in capturing
nonlocal attributes of a quantum state. In this article, to remedy the local
ancilla problem of Hilbert-Schmidt norm based MIN, we propose a new form of
MIN-based on affinity. This quantity satisfies all criteria of a bonafide
measure of quantum correlation measure. For an arbitrary pure state, it is
shown that affinity based MIN equals to other forms of geometric versions of
correlation measure. We obtain an upper bound of this measure for m \times
n-dimensional arbitrary mixed state. We obtain a closed formula of the proposed
version of MIN for 2 \times n dimensional (qubit qudit) mixed state. We apply
these results on two-qubit mixed states such as Werner, isotropic and Bell
diagonal state. To illustrate the robustness of affinity-based measure against
noise, we study the dynamics of MIN under generalized amplitude damping
channel.
