Abstract
In this work, the Schrodinger equation with the time-dependent potential \(V(z,\hat{p},t)=g_{1}(t)z+g_{2}(t)\hat{p}+g_{3}(t)\) has been solved by the method of time-space transformation in 1+1 dimensions. The corresponding analytical wave function to Schrodinger equation is obtained. In addition, the discussion of solutions to particular cases has been made.
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