论文标题
Smoluchowski的固定解决方案与来源的凝结方程
Stationary solutions to Smoluchowski's coagulation equation with source
论文作者
论文摘要
当源术语可与（0，$ \ infty $）中的任意支持集成并进行任意支持时，研究了Smoluchowski与源的凝结方程的可集成固定解决方案的存在和不存在。除了代数上限和下边界外，凝血核还需要单调性条件。还研究了源的集成性属性与相应的固定溶液之间的连接。
Existence and non-existence of integrable stationary solutions to Smoluchowski's coagulation equation with source are investigated when the source term is integrable with an arbitrary support in (0, $\infty$). Besides algebraic upper and lower bounds, a monotonicity condition is required for the coagulation kernel. Connections between integrability properties of the source and the corresponding stationary solutions are also studied.
