Continuous Interpolation of Solution Sets of Lipschitzian Quantum Stochastic Differential Inclusions

[摘要] Given any finite set of trajectories of a Lipschitzian quantum stochastic differential inclusion (QSDI), there exists a continuous selection from the complex-valued multifunction associated with the solution set of the inclusion, interpolating the matrix elements of the given trajectories. Furthermore, the difference of any two of such solutions is bounded in the seminorm of the locally convex space of solutions.

[学科分类] 应用数学