Add to ORKGLet (M, g) be an m-dimensional compact orientable Riemannian manifold with metric tensor g. We denote by ~ the Laplacian acting on p-forms on M. Then we have the spectrum for each p: SpecP(M,g): = {O ~ AO,p ~ Al,p ~ A2,p ~... i +oo
Let $(M,g_o)$ be a complete, noncompact Riemannian manifold with a pole, and let $g=fg_o$ be a confo...
summary:In this paper we study $\phi $-recurrence $\tau $-curvature tensor in\\ $(k,\mu )$-contact m...
summary:In this paper we study $\phi $-recurrence $\tau $-curvature tensor in\\ $(k,\mu )$-contact m...
Let (M; g) be an n-dimensional compact and connected Riemannian man-ifold of constant scalar curvatu...
We study in this paper how the spectrum of the Laplace-Beltrami operator acting on 2-forms determine...
Let (M('n),g) be a compact connected orientable Riemannian manifold of dimension n,g the fundamental...
Let $(M,g o)$ be a complete, noncompact Riemannian manifold with a pole, and let $g=fg o$ be a confo...
The essential spectrum of the Laplacian on functions over a noncompact Riemannian manifold has been ...
By a $contact$ $manifold$ we mean a (2n + 1)-dimensional $C^\infty$ manifold M together with a globa...
Abstract. In this paper we show that every contact metric manifold with vanishing contact conformal ...
Abstract. We consider open manifolds which are interiors of a compact manifold with boundary, and Ri...
In this paper we study ϕ-recurrence τ -curvature tensor in (k, µ)-contact metric manifolds
tions on a Riemannian manifold Mn with scalar curvature s, is a conformally invariant operator. In t...
summary:In this paper we give first a classification of contact Riemannian manifolds with harmonic c...
In 〔1〕,we studied the effect of the spectrum of Laplacian acting on 2-forms of a Riemannian manifold...
Let $(M,g_o)$ be a complete, noncompact Riemannian manifold with a pole, and let $g=fg_o$ be a confo...
summary:In this paper we study $\phi $-recurrence $\tau $-curvature tensor in\\ $(k,\mu )$-contact m...
summary:In this paper we study $\phi $-recurrence $\tau $-curvature tensor in\\ $(k,\mu )$-contact m...
Let (M; g) be an n-dimensional compact and connected Riemannian man-ifold of constant scalar curvatu...
We study in this paper how the spectrum of the Laplace-Beltrami operator acting on 2-forms determine...
Let (M('n),g) be a compact connected orientable Riemannian manifold of dimension n,g the fundamental...
Let $(M,g o)$ be a complete, noncompact Riemannian manifold with a pole, and let $g=fg o$ be a confo...
The essential spectrum of the Laplacian on functions over a noncompact Riemannian manifold has been ...
By a $contact$ $manifold$ we mean a (2n + 1)-dimensional $C^\infty$ manifold M together with a globa...
Abstract. In this paper we show that every contact metric manifold with vanishing contact conformal ...
Abstract. We consider open manifolds which are interiors of a compact manifold with boundary, and Ri...
In this paper we study ϕ-recurrence τ -curvature tensor in (k, µ)-contact metric manifolds
tions on a Riemannian manifold Mn with scalar curvature s, is a conformally invariant operator. In t...
summary:In this paper we give first a classification of contact Riemannian manifolds with harmonic c...
In 〔1〕,we studied the effect of the spectrum of Laplacian acting on 2-forms of a Riemannian manifold...
Let $(M,g_o)$ be a complete, noncompact Riemannian manifold with a pole, and let $g=fg_o$ be a confo...
summary:In this paper we study $\phi $-recurrence $\tau $-curvature tensor in\\ $(k,\mu )$-contact m...
summary:In this paper we study $\phi $-recurrence $\tau $-curvature tensor in\\ $(k,\mu )$-contact m...