Add to ORKGIn [12], the notion of ＄￥lambda＄-automorphisms of harmonic Riemannian foliations on closed Riemannian manifolds was extended to general Riemannian foliations. Besides, certain characterizations of ＄￥lambda＄-automorphisms to be transversal Killing were obtained. These results were generalized to the complete case ([13]). As applications, we study the problem when ＄L^{2}＄ transversal conformal or projective fields are to be transversal Killing. Our main results extend those in [10], [11], [15], [16
The Authors study the relationship between foliations and differential geometry and analysis on Cauc...
Given a Riemannian foliation ${\cal F}$ on a Riemannian manifold M with a bundle-like metric, geomet...
In this dissertation we define closed partially conformal vector fields and use them to give a chara...
"In this paper, we discuss characterizations of transversal Killing and conformal fields on a comple...
By defining new Bryant-type vector fields for foliations on a Riemannian manifold we find necessary ...
In [12], Nishikawa and Sato studied conformal and projective foliations defined as foliations whose ...
We give the necessary and sufficient condition for a Riemannian foliation, of arbitrary dimension, l...
Let F be a Kahler foliation on a compact Riemannian manifold M. We study the properties of infinites...
We study (F, G)-harmonic maps between foliated Riemannian manifolds (M,F, g) and (N, G, h) i.e. smoo...
The purpose of this paper is to study anti-invariant Riemannian submersions from Kenmotsu manifolds ...
We show that a manifold admitting a Killing foliation with positive transverse curvature and maximal...
Any transversally holomorphic foliated map $\varphi: (M \mathcal{F}) \to (M^\prime , \mathcal{F}^\pr...
We study left-invariant foliations F on Riemannian Lie groups G generated by a subgroup K. We are in...
In this paper we define closed partially conformal vector fields and use them to give a characteriz...
In order to study singularities of Haefliger foliation, we define the notion of transversally Whitn...
The Authors study the relationship between foliations and differential geometry and analysis on Cauc...
Given a Riemannian foliation ${\cal F}$ on a Riemannian manifold M with a bundle-like metric, geomet...
In this dissertation we define closed partially conformal vector fields and use them to give a chara...
"In this paper, we discuss characterizations of transversal Killing and conformal fields on a comple...
By defining new Bryant-type vector fields for foliations on a Riemannian manifold we find necessary ...
In [12], Nishikawa and Sato studied conformal and projective foliations defined as foliations whose ...
We give the necessary and sufficient condition for a Riemannian foliation, of arbitrary dimension, l...
Let F be a Kahler foliation on a compact Riemannian manifold M. We study the properties of infinites...
We study (F, G)-harmonic maps between foliated Riemannian manifolds (M,F, g) and (N, G, h) i.e. smoo...
The purpose of this paper is to study anti-invariant Riemannian submersions from Kenmotsu manifolds ...
We show that a manifold admitting a Killing foliation with positive transverse curvature and maximal...
Any transversally holomorphic foliated map $\varphi: (M \mathcal{F}) \to (M^\prime , \mathcal{F}^\pr...
We study left-invariant foliations F on Riemannian Lie groups G generated by a subgroup K. We are in...
In this paper we define closed partially conformal vector fields and use them to give a characteriz...
In order to study singularities of Haefliger foliation, we define the notion of transversally Whitn...
The Authors study the relationship between foliations and differential geometry and analysis on Cauc...
Given a Riemannian foliation ${\cal F}$ on a Riemannian manifold M with a bundle-like metric, geomet...
In this dissertation we define closed partially conformal vector fields and use them to give a chara...