  We study the one-dimensional tight-binding model with quasi-periodic
disorders, where the quasi-period is tuned to be very large. It is found that
this type of model with large quasi-periodic disorders can also support the
mobility edges, which is very similar to the models with slowly varying
quasi-periodic disorders. The energy matching method is employed to determine
the locations of mobility edges in both types of models. These results of
mobility edges are verified by numerical calculations in various examples. We
also provide a qualitative arguments to support the fact that large
quasi-periodic disorders will lead to the existence of mobility edges.

Disordered Systems and Neural Networks