  We study the time evolution of geometric phases of one dimensional
topological models under the quench dynamics. Taking the Creutz ladder model as
an example, it is found that the Berry phase is fixed as the parameter is
suddenly tuned across the topological phase boundary, given that the chiral
symmetry of the model is preserved. At finite temperature, the Uhlmann phase
displays abrupt jumps between the two quantized values, which indicates the
topological transition at certain times after the quench. Both the Berry and
Uhlmann phase will deviate from quantized values if the chiral symmetry of the
model is broken. The relation between the Uhlmann phase and Loshmidt rate
function under the quench process is also discussed.
