A. Domokos

activity

20182022

p

-Means for the

p

-Laplacian in the Heisenberg Group

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

collaborators

4 papers

math.GN2022

The Planck boundary within the hyperspace of the circle of pseudo-arcs

András Domokos, Janusz R. Prajs

In this paper we point out an interesting geometric structure of nonnegative metric curvature emerging from the hyperspaces of decomposable, non-locally connected homogeneous conti…

math.AP2021★ 1 cited

Convergence of Natural $p$ -Means for the $p$ -Laplacian in the Heisenberg Group

András Domokos, Juan J. Manfredi, Diego Ricciotti +1

In this paper we prove uniform convergence of approximations to $p$ -harmonic functions by using natural $p$ -mean operators on bounded domains of the Heisenberg group $H$ w…

math.DG2020

The Cartan exponential map in semi-simple compact Lie groups

András Domokos

In this paper we introduce a new type of exponential map in semi-simple compact Lie groups, which is related to the sub-Riemannian geometry generated by the orthogonal complement o…

math.AP2018

$C^{1, α}$ -subelliptic regularity on SU(3) and compact, semi-simple Lie groups

András Domokos, Juan J. Manfredi

Let the vector fields $X_{1}, ..., X_{6}$ form an orthonormal basis of $H$ , the orthogonal complement of a Cartan subalgebra (of dimension $2$ ) in SU(3). We prove that we…

The Planck boundary within the hyperspace of the circle of pseudo-arcs

Convergence of Natural p-Means for the p-Laplacian in the Heisenberg Group

The Cartan exponential map in semi-simple compact Lie groups

C1,α-subelliptic regularity on SU(3) and compact, semi-simple Lie groups

Convergence of Natural $p$ -Means for the $p$ -Laplacian in the Heisenberg Group

$C^{1, α}$ -subelliptic regularity on SU(3) and compact, semi-simple Lie groups