Add to ORKGIncludes bibliographical references (leaves 67-69)In thesis we present some of interactions among the various concepts of curvature and the relatively new concept of isotropic curvature. We show some of the known results about the Betti numbers pertaining to certain compact manifolds of nonnegative isotropic curvature and generalize them for nonnegative isotropic Ricci curvature. The results are proved using the Weitzenbock Formula and Hodge Theory
We prove that if (M-n, g), n >= 4, is a compact, orientable, locally irreducible Riemannian man...
We prove that if (M-n, g), n >= 4, is a compact, orientable, locally irreducible Riemannian man...
In this dissertation we study two problems related to Ricci flow on complete noncompact manifolds. I...
We show the vanishing of the Betti numbers beta(i)(M), 2 = 5 is equivalent to constant sectional cur...
In this paper, we study the Ricci flow on higher dimensional compact manifolds. We prove that nonneg...
In this paper, we study the Ricci flow on higher dimensional compact manifolds. We prove that nonneg...
In this paper, we study the Ricci flow on higher dimensional compact manifolds. We prove that nonneg...
In this paper we study compact manifolds with 2-nonnega-tive Ricci operator, assuming that their Wey...
Abstract: We show that compact, ‐dimensional Riemannian manifolds with ‐nonnegative curvature opera...
We study the structure of manifolds with almost nonnegative Ricci curvature. We prove a compact Riem...
We study the structure of manifolds with almost nonnegative Ricci curvature. We prove a compact Riem...
This thesis consists of two parts. In the first part, we study certain Ricci flow invariant nonnegat...
Abstract. We prove that if (Mn, g), n ≥ 4, is a compact, orientable, locally irreducible Riemannian ...
In this paper, we study the Ricci flow on higher dimensional compact manifolds. We prove that nonneg...
summary:In Riemannian geometry the prescribed Ricci curvature problem is as follows: given a smooth ...
We prove that if (M-n, g), n >= 4, is a compact, orientable, locally irreducible Riemannian man...
We prove that if (M-n, g), n >= 4, is a compact, orientable, locally irreducible Riemannian man...
In this dissertation we study two problems related to Ricci flow on complete noncompact manifolds. I...
We show the vanishing of the Betti numbers beta(i)(M), 2 = 5 is equivalent to constant sectional cur...
In this paper, we study the Ricci flow on higher dimensional compact manifolds. We prove that nonneg...
In this paper, we study the Ricci flow on higher dimensional compact manifolds. We prove that nonneg...
In this paper, we study the Ricci flow on higher dimensional compact manifolds. We prove that nonneg...
In this paper we study compact manifolds with 2-nonnega-tive Ricci operator, assuming that their Wey...
Abstract: We show that compact, ‐dimensional Riemannian manifolds with ‐nonnegative curvature opera...
We study the structure of manifolds with almost nonnegative Ricci curvature. We prove a compact Riem...
We study the structure of manifolds with almost nonnegative Ricci curvature. We prove a compact Riem...
This thesis consists of two parts. In the first part, we study certain Ricci flow invariant nonnegat...
Abstract. We prove that if (Mn, g), n ≥ 4, is a compact, orientable, locally irreducible Riemannian ...
In this paper, we study the Ricci flow on higher dimensional compact manifolds. We prove that nonneg...
summary:In Riemannian geometry the prescribed Ricci curvature problem is as follows: given a smooth ...
We prove that if (M-n, g), n >= 4, is a compact, orientable, locally irreducible Riemannian man...
We prove that if (M-n, g), n >= 4, is a compact, orientable, locally irreducible Riemannian man...
In this dissertation we study two problems related to Ricci flow on complete noncompact manifolds. I...