  The coherent quantum Zeno dynamics (QZD) is a special unitary time evolution
in which a quantum population transition gets constrained in a subspace of the
entire Hilbert space. We show that coherent QZD can be categorized by orders
for the first time, where only the zeroth-order type has been well
investigated. In this paper, we focus on the little-known first-order coherent
QZD (FC-QZD). We also construct some chain-like systems described by the
tight-binding model which establishes FC-QZD in the form of a surprisingly
nonlocal end-to-end population transition.
