Denote by [M ⊂ R^m] the set of isotopy classes of embeddings of an n-manifold M in Euclidean m-space. In topology, the computation of this set is an interesting subject. The set [M ⊂ R^{2n-1}] has been studied when n is even or M is orientable [15]. Hence, in this article, we shall study the set [M ⊂ R^{2n-1}] for an n-manifold M for which n is odd and M is unorientable. Further we compute [P(m, n) ⊂ R^{2m+4n-1}] for the Dold manifold of type (m, n) of dimension m+2n, both m and n being odd
AbstractWe work in the smooth category. Let N be a closed connected n-manifold and assume that m>n+2...
We compute in many classes of examples the first potentially interesting homotopy group of the space...
AbstractThe object of this paper is: (i) to find out the condition in terms of m and n under which a...
Denote by [M ⊂ R^m] the set of isotopy classes of embeddings of an n-manifold M in Euclidean m-space...
Denote by [M ⊂ R^m] the set of isotopy classes of embeddings of an n-manifold M in Euclidean m-space...
Denote by [M ⊂ R^m] the set of isotopy classes of embeddings of an n-manifold M in Euclidean m-space...
Denote by [M ⊂ R^m] the set of isotopy classes of embeddings of an n-manifold M in Euclidean m-space...
AbstractIn this paper the isotopy group of embeddings of an orientable closed manifold M in the real...
For a closed connected differentiable manifold M, a differentiable manifold N and a differentiable m...
Proceedings of the fourth international workshop on differential geometry (Brasov-Romania, September...
We prove that any almost complex manifold can be almost holomorphically embedded in an Euclidean spa...
AbstractFor a 2n−m connected map from an n-dimensional complex to a m-dimensional manifold, an obstr...
AbstractIn this paper the isotopy group of embeddings of an orientable closed manifold M in the real...
For a closed connected differentiable manifold M, a differentiable manifold N and a differentiable m...
We prove that any almost complex manifold can be almost holomorphically embedded in an Euclidean spa...
AbstractWe work in the smooth category. Let N be a closed connected n-manifold and assume that m>n+2...
We compute in many classes of examples the first potentially interesting homotopy group of the space...
AbstractThe object of this paper is: (i) to find out the condition in terms of m and n under which a...
Denote by [M ⊂ R^m] the set of isotopy classes of embeddings of an n-manifold M in Euclidean m-space...
Denote by [M ⊂ R^m] the set of isotopy classes of embeddings of an n-manifold M in Euclidean m-space...
Denote by [M ⊂ R^m] the set of isotopy classes of embeddings of an n-manifold M in Euclidean m-space...
Denote by [M ⊂ R^m] the set of isotopy classes of embeddings of an n-manifold M in Euclidean m-space...
AbstractIn this paper the isotopy group of embeddings of an orientable closed manifold M in the real...
For a closed connected differentiable manifold M, a differentiable manifold N and a differentiable m...
Proceedings of the fourth international workshop on differential geometry (Brasov-Romania, September...
We prove that any almost complex manifold can be almost holomorphically embedded in an Euclidean spa...
AbstractFor a 2n−m connected map from an n-dimensional complex to a m-dimensional manifold, an obstr...
AbstractIn this paper the isotopy group of embeddings of an orientable closed manifold M in the real...
For a closed connected differentiable manifold M, a differentiable manifold N and a differentiable m...
We prove that any almost complex manifold can be almost holomorphically embedded in an Euclidean spa...
AbstractWe work in the smooth category. Let N be a closed connected n-manifold and assume that m>n+2...
We compute in many classes of examples the first potentially interesting homotopy group of the space...
AbstractThe object of this paper is: (i) to find out the condition in terms of m and n under which a...