论文标题
关于广义差异和拉普拉斯操作员的分配
On generalized divergence and Laplace operators as a matter of division of distributions
论文作者
论文摘要
从从耦合度量和无方向的加权图的方法开始，我们为Kirchhoff类型发散的一般观点提供了一个设置，以及在零$ f（y）-f（y）-f（x）$的琐事梯度上建立的拉普拉斯操作员。我们考虑了这种方法的一些特定的古典和新实例。
Starting from the approach to the Laplacian with respect to coupling measures and undirected weighted graphs, we provide a setting for a general point of view for a Kirchhoff type divergence and a Laplace operators built on the trivial gradient of order zero $f(y)-f(x)$. We consider some particular classical and new instances of this approach.
