3 citations · 3 across the 3 of their papers we have counts for
3 papers
math.DG2025
A family of triharmonic maps to spheres in all dimensions greater than two
Volker Branding, Anna Siffert
We present a construction method for triharmonic maps to spheres. In particular, we show that for any with there exists a triharmonic map from $\mathbb{R…
math.DG2022
On p-harmonic self-maps of spheres
Volker Branding, Anna Siffert
In this manuscript we study rotationally -harmonic maps between spheres. We prove that for given, there exist infinitely many -harmonic self-maps of $\mathbb…
math.DG2016★ 3 cited
Harmonic self-maps of cohomogeneity one manifolds
Thomas Puettmann, Anna Siffert
We develop the theory of equivariant harmonic self-maps of compact cohomogeneity one manifolds and construct new harmonic self-maps of the compact Lie groups SO(4L+2), L >= 1, with…