J. Carruth

activity

20122024

most citedA comparison of the discrete Kolmogorov-Smirnov statistic and the Euclidean distance

4 citations · 6 across the 7 of their papers we have counts for

collaborators

Showing math.CAShow all

3 papers · 1 filter

math.CA2023★ 1 cited

An example related to Whitney's extension problem for $L^{2, p} (R^{2})$ when $1 < p < 2$

Jacob Carruth, Arie Israel

In this paper, we prove the existence of a bounded linear extension operator $T : L^{2, p} (E) \to L^{2, p} (R^{2})$ when $1 < p < 2$ , where $E \subset R^{2}$ is a cer…

math.CA2018

A coordinate-free proof of the finiteness principle for the Whitney extension problem

Jacob Carruth, Abraham Frei-Pearson, Arie Israel +1

We present a coordinate-free version of Fefferman's solution of Whitney's extension problem in the space $C^{m - 1, 1} (R^{n})$ . While the original argument relies on an elabora…

math.CA2017★ 1 cited

The Beurling-Selberg Box Minorant Problem via Linear Programming Bounds

Jacob Carruth, Noam Elkies, Felipe Gonçalves +1

In this paper we investigate a high dimensional version of Selberg's minorant problem for the indicator function of an interval. In particular, we study the corresponding problem o…

An example related to Whitney's extension problem for L2,p(R2) when 1<p<2

A coordinate-free proof of the finiteness principle for the Whitney extension problem

The Beurling-Selberg Box Minorant Problem via Linear Programming Bounds

An example related to Whitney's extension problem for $L^{2, p} (R^{2})$ when $1 < p < 2$