Nijjwal Karak
Published 2015-06-26Version 1
In this article, we show that a function $f\in M^{s,p}(X),$ $0<s\leq 1,$ $0<p<1,$ where $X$ is a doubling metric measure space, has generalized Lebesgue points outside a set of $\mathcal{H}^h$-Hausdorff measure zero for a suitable gauge function $h.$
A note on Lusin-type approximation of Sobolev functions on Gaussian spaces
A characterization of BV and Sobolev functions via nonlocal functionals in metric spaces
Whitney-type extension theorems for jets generated by Sobolev functions. I
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