Results 81 to 90 of about 10,279 (192)
Locally nice embeddings in codimension three [PDF]
, 1968 John Bryant, C. L. Seebeck
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Some Examples of Gorenstein Liaison in Codimension Three [PDF]
arXiv, 2001 Gorenstein liaison seems to be the natural notion to generalize to higher codimension the well-known results about liaison of varieties of codimension~2 in projective space. In this paper we study points in ${\mathbb P}^3$ and curves in ${\mathbb P}^4$ in an attempt to see how far typical codimension~2 results will extend.
arxiv
Embeddings with codimension two of spheres in spheres and 𝐻-cobordisms of 𝑆¹×𝑆³ [PDF]
, 1968 Julius L. Shaneson
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Non-Level O-sequences of Codimension 3 and Degree of The Socle Elements [PDF]
arXiv, 2005 It is unknown if an Artinian level O-sequence of codimension 3 and type $r (\ge 2)$ is unimodal, while it is known that any Gorenstein O-sequence of codimension 3 is unimodal. We show that some Artinian non-unimodal O-sequence of codimension 3 cannot be level.
arxiv
Compact orientable submanifold of codimension $2$ in an odd dimensional sphere [PDF]
, 1968 Masafumi Okumura
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On the existence of normal Coulomb frames for two-dimensional immersions with higher codimension [PDF]
arXiv, 2009 In this paper we consider the existence and regularity problem for Coulomb frames in the normal bundle of two-dimensional surfaces with higher codimension in Euclidean spaces. While the case of two codimensions can be approached directly by potential theory, more sophisticated methods have to be applied for codimensions greater than two.
arxiv
Maps with Discrete Branch Sets Between Manifolds of Codimension One [PDF]
, 1969 J. G. Timourian
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Pseudo-umbilical submanifolds of codimension $2$ [PDF]
, 1969 Kentarô Yano, Shigeru Ishihara
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On non-Kupka points of codimension one foliations on $\mathbb{P}^3$ [PDF]
arXiv, 2015 We study the singular set of a codimension one holomorphic foliations on $\mathbb{P}^3$. We find a local normal form of a codimension two component of the singular set that is not of Kupka type. We also determined the number of non-Kupka points immersed in a codimension two component of the singular set of a codimension one foliation on $\mathbb{P}^3$.
arxiv