Add to ORKGAbstract In conformal geometry, the Compactness Conjecture asserts that the set of Yamabe metrics on a smooth, compact, aspherical Riemannian manifold (M, g) is compact. Established in the locally conformally flat case by Schoen (Lecture Notes i
Let (M, g) be a compact connected spin manifold of dimension n ≥ 3 whose Yamabe invariant is positiv...
Abstract. The formulation and solution of the equivariant Yamabe problem are presented in this study...
Let (M, g) be a compact connected spin manifold of dimension n 3 whose Yamabe invariant is positiv...
International audienceIn conformal geometry, the Compactness Conjecture asserts that the set of Yama...
In conformal geometry, the Compactness Conjecture asserts that the set of Yamabe metrics on a smooth...
In conformal geometry, the Compactness Conjecture asserts that the set of Yamabe metrics on a smooth...
Let (M,g) a compact Riemannian n-dimensional manifold. It is well know that, under certain hypothesi...
Let (M,g) a compact Riemannian n-dimensional manifold. It is well know that, under certain hypothesi...
Let (M,g) be a smooth compact Riemannian manifold of dimension n ≥ 3. A conformal metric to g is a m...
Since Schoen raised the question of compactness of the full set of solutions of the Yamabe problem i...
In this paper, we give an optimal inequality relating the relative Yamabe invariant of a certain com...
In this paper, we give an optimal inequality relating the relative Yamabe invariant of a certain com...
AbstractFor all known locally conformally flat compact Riemannian manifolds (Mn, g) (n > 2), with in...
A well-known open question in differential geometry is the question of whether a given compact Riema...
We proved the existence of conformal metric with nonzero constant scalar curvature and nonzero const...
Let (M, g) be a compact connected spin manifold of dimension n ≥ 3 whose Yamabe invariant is positiv...
Abstract. The formulation and solution of the equivariant Yamabe problem are presented in this study...
Let (M, g) be a compact connected spin manifold of dimension n 3 whose Yamabe invariant is positiv...
International audienceIn conformal geometry, the Compactness Conjecture asserts that the set of Yama...
In conformal geometry, the Compactness Conjecture asserts that the set of Yamabe metrics on a smooth...
In conformal geometry, the Compactness Conjecture asserts that the set of Yamabe metrics on a smooth...
Let (M,g) a compact Riemannian n-dimensional manifold. It is well know that, under certain hypothesi...
Let (M,g) a compact Riemannian n-dimensional manifold. It is well know that, under certain hypothesi...
Let (M,g) be a smooth compact Riemannian manifold of dimension n ≥ 3. A conformal metric to g is a m...
Since Schoen raised the question of compactness of the full set of solutions of the Yamabe problem i...
In this paper, we give an optimal inequality relating the relative Yamabe invariant of a certain com...
In this paper, we give an optimal inequality relating the relative Yamabe invariant of a certain com...
AbstractFor all known locally conformally flat compact Riemannian manifolds (Mn, g) (n > 2), with in...
A well-known open question in differential geometry is the question of whether a given compact Riema...
We proved the existence of conformal metric with nonzero constant scalar curvature and nonzero const...
Let (M, g) be a compact connected spin manifold of dimension n ≥ 3 whose Yamabe invariant is positiv...
Abstract. The formulation and solution of the equivariant Yamabe problem are presented in this study...
Let (M, g) be a compact connected spin manifold of dimension n 3 whose Yamabe invariant is positiv...