C. Fefferman

activity

20152024

most citedOn the Whitney distortion extension problem for

C^{m} (R^{n})

and

C^{\infty} (R^{n})

and its applications to interpolation and alignment of data in

R^{n}

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.CA2024

Sobolev extension in a simple case

Marjorie Drake, Charles Fefferman, Kevin Ren +1

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

math.CA2016

A BMO theorem for $ε$ distorted diffeomorphisms from $R^{D}$ to $R^{D}$ with applications to manifolds of speech and sound

C. Fefferman, S. B. Damelin, W. Glover

This paper deals with a BMO Theorem for $ε$ distorted diffeomorphisms from $R^{D}$ to $R^{D}$ with applications to manifolds of speech and sound. The material for this…

math.CA2015★ 1 cited

On the Whitney distortion extension problem for $C^{m} (R^{n})$ and $C^{\infty} (R^{n})$ and its applications to interpolation and alignment of data in $R^{n}$

S. B Damelin, C. Fefferman

In this announcement we consider the following problem. Let $n, m \geq 1$ , $U \subset R^{n}$ open. In this paper we provide a sharp solution to the following Whitney distortion e…

Sobolev extension in a simple case

A BMO theorem for ε distorted diffeomorphisms from RD to RD with applications to manifolds of speech and sound

On the Whitney distortion extension problem for Cm(Rn) and C∞(Rn) and its applications to interpolation and alignment of data in Rn

A BMO theorem for $ε$ distorted diffeomorphisms from $R^{D}$ to $R^{D}$ with applications to manifolds of speech and sound

On the Whitney distortion extension problem for $C^{m} (R^{n})$ and $C^{\infty} (R^{n})$ and its applications to interpolation and alignment of data in $R^{n}$