The aim of this note is to study existence and main properties of direct and inverse limits in the category of normed $L^0$-modules (in the sense of Gigli) over a metric measure space.
AM-modulus and Hausdorff measure of codimension one in metric measure spaces
Self-improvement of the Bakry-Émery condition and Wasserstein contraction of the heat flow in RCD(K,\infty) metric measure spaces
The space consisting of uniformly continuous functions on a metric measure space with the $L^p$ norm
![QR code for arXiv:1902.04126 [math.FA]](http://oss.arxitics.com/images/favicon.svg)