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 study the special case when the maps involved are complex-valued. For these we find a characterisation and provide new non-trivial examples in important cases
We present a new method for manufacturing complex-valued harmonic morphisms from a wide class of Rie...
A harmonic morphism is a map between two Riemannian manifolds with the property that its composition...
Conditions are investigated for maps to be harmonic between M(P)-f-manifolds with (semi-)Riemannian ...
AbstractIn this paper, we study the characterisation of p -harmonic morphisms between Riemannian man...
In this paper we study harmonic morphisms emptyv :U sub CopfP m rarrN 2 from open subsets of complex...
SIGLEAvailable from British Library Document Supply Centre- DSC:D170845 / BLDSC - British Library Do...
We give a classification of p-harmonic morphisms between Riemannian manifolds of equal dimensions (T...
In this paper we give a method for constructing complex valued harmonic morphisms in some pseudo-Rie...
In this paper we give a method for constructing complex valued harmonic morphisms in some pseudo-Rie...
In this paper we give a unified framework for the construction of complex valued harmonic morphisms ...
AbstractIn this paper, we prove that a map between Riemannian manifolds is an f-harmonic morphism in...
In this paper we give a method for constructing harmonic morphisms from quaternionic projective spac...
The theory of harmonic morphisms is one of particularly interesting subclasses of harmonic maps. A h...
In this work we construct a variety of new complex-valued proper biharmonic maps and (2, 1)-harmonic...
We construct the first known complex-valued harmonic morphisms from the non-compact Lie groups View ...
We present a new method for manufacturing complex-valued harmonic morphisms from a wide class of Rie...
A harmonic morphism is a map between two Riemannian manifolds with the property that its composition...
Conditions are investigated for maps to be harmonic between M(P)-f-manifolds with (semi-)Riemannian ...
AbstractIn this paper, we study the characterisation of p -harmonic morphisms between Riemannian man...
In this paper we study harmonic morphisms emptyv :U sub CopfP m rarrN 2 from open subsets of complex...
SIGLEAvailable from British Library Document Supply Centre- DSC:D170845 / BLDSC - British Library Do...
We give a classification of p-harmonic morphisms between Riemannian manifolds of equal dimensions (T...
In this paper we give a method for constructing complex valued harmonic morphisms in some pseudo-Rie...
In this paper we give a method for constructing complex valued harmonic morphisms in some pseudo-Rie...
In this paper we give a unified framework for the construction of complex valued harmonic morphisms ...
AbstractIn this paper, we prove that a map between Riemannian manifolds is an f-harmonic morphism in...
In this paper we give a method for constructing harmonic morphisms from quaternionic projective spac...
The theory of harmonic morphisms is one of particularly interesting subclasses of harmonic maps. A h...
In this work we construct a variety of new complex-valued proper biharmonic maps and (2, 1)-harmonic...
We construct the first known complex-valued harmonic morphisms from the non-compact Lie groups View ...
We present a new method for manufacturing complex-valued harmonic morphisms from a wide class of Rie...
A harmonic morphism is a map between two Riemannian manifolds with the property that its composition...
Conditions are investigated for maps to be harmonic between M(P)-f-manifolds with (semi-)Riemannian ...