HAMILTONIAN OPERATORS CONSTRUCTED FROM TWO KINDS OF FINITE-DEPTH QUANTUM POTENTIAL WELLS WITH TIME-DEPENDENT BOUNDARY CONDITIONS AND THEIR COMPLEX BERRY PHASES
由含时边界条件的两种有限深量子势阱构造的哈密顿算符和它们的复BERRY相位

In the frame of the basic quantum theory,from the one-dimensional infinite-height half-wall quantum potential well with time-dependent boundary conditions and from the three-dimensional finite-depth sphere-square potential well with time-dependent boundary conditions we constructed two kinds of new Hamiltonian operators separately which describe electric particle interacting with eletromagnetic field.In the adiabatic approximation are calculated the complex Berry phases of two kinds of new systems.