由于波函数耦合到势函数的反耦合, 因此它是一个非线性系统.由于薛定谔泊

Because the wave function is coupled to the inverse coupling of the potential function, it is a nonlinear system. Since the Schrödinger Poisson system appears in quantum mechanics and semiconductor theory, according to the classical model, the interaction of charged particles and electromagnetic fields can be coupled by nonlinear Schrodinger Equations and Poisson equations are described. In particular, we are interested in finding standing wave solutions.

Because the wave function is coupled to the decouple of the potential function, it is a nonlinear system. Because the Schrodinger Poisson system appears in quantum mechanics and semiconductor theory, according to the classical model, the interaction of charged particles and electromagnetic fields can be described by coupling nonlinear Schroder equation and Poisson equation. In particular, we are interested in finding a resident wave solution.

Because the wave function is coupled to the anti coupling of potential function, it is a nonlinear system. Because the Schrodinger Poisson system appears in quantum mechanics and semiconductor theory, according to the classical model, the interaction between charged particles and electromagnetic field can be described by coupling the nonlinear Schrodinger equation and Poisson equation. In particular, we are interested in finding the standing wave solution.<br>