most citedGeneralized harmonic morphisms and horizontally weakly conformal biharmonic maps

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

collaborators

6 papers

math.DG2020

Conformal Minimal Foliations on Semi-Riemannian Lie Groups

Elsa Ghandour, Sigmundur Gudmundsson, Victor Ottosson

We study left-invariant foliations on semi-Riemannian Lie groups generated by a subgroup . We are interested in such foliations which are conformal and with m…

math.DG2020

Almost complex surfaces in the nearly Kahler SL(2,R)xSL(2,R)

Elsa Ghandour, Luc Vrancken

The space admits a natural homogeneous pseudo-Riemannian nearly Kaehler structure. We investigate almost complex surfaces in this space. I…

math.DG2020

Complex-valued (p,q)-harmonic morphisms from Riemannian manifolds

Elsa Ghandour, Sigmundur Gudmundsson

We introduce the natural notion of (p,q)-harmonic morphisms between Riemannian manifolds. This unifies several theories that have been studied during the last decades. We then stud…

math.DG2020

Conformal foliations on Lie groups and complex-valued harmonic morphisms

Elsa Ghandour, Sigmundur Gudmundsson, Thomas Turner

We study left-invariant foliations on Riemannian Lie groups generated by a subgroup . We are interested in such foliations which are conformal and with minimal…

math.DG20171 cited

Generalized harmonic morphisms and horizontally weakly conformal biharmonic maps

Elsa Ghandour, Ye-Lin Ou

Harmonic morphisms are maps between Riemannian manifolds that pull back harmonic functions to harmonic functions. These maps are characterized as horizontally weakly conformal harm…

math.DG2017

A class of analytic pairs of conjugate functions in dimension three

Paul Baird, Elsa Ghandour

We exploit an ansatz in order to construct power series expansions for pairs of conjugate functions defined on domains of Euclidean --space. Convergence properties of the result…