Autonomous University of Aguascalientes

most citedA right inverse of curl operator which is divergence free invariant and some applications to generalized Vekua type problems

1 citations

researchers with a paper here

Briceyda B. Delgado1
Jorge E. Macías‐Díaz1
J. Villa‐Morales1 · h 6

collaborating institutions

Tallinn UniversityEE1 paper
Tallinn University of TechnologyEE1 paper

2 papers

math-ph2023★ 1 cited

A right inverse of curl operator which is divergence free invariant and some applications to generalized Vekua type problems

Briceyda B. Delgado, Jorge E. Macías-Díaz

In this work, we investigate the system formed by the equations $div w = g_{0}$ and $curl w = g$ in bounded star-shaped domains of $R^{3}$ . A Helmho…

math.CA2019

The set of $p$ -harmonic functions in $B_{1}$ is total in $C^{k} (B ˉ_{1})$

José Villa-Morales

Let $(- Δ_{p})^{s}$ , with $0 < s < 1 < p < \infty$ , be the fractional $p$ -Laplacian operator. We prove that the span of $p$ -harmonic functions in $B_{1}$ is dense in $C^{k} (B ˉ_{1})$ .

A right inverse of curl operator which is divergence free invariant and some applications to generalized Vekua type problems

The set of p-harmonic functions in B1​ is total in Ck(Bˉ1​)

The set of $p$ -harmonic functions in $B_{1}$ is total in $C^{k} (B ˉ_{1})$