M. Cencelj

most citedHomotopy type of the complement of an immersion and classification of embeddings of tori

6 citations · 9 across the 4 of their papers we have counts for

collaborators

Showing math.GTShow all

3 papers · 1 filter

math.GT2008★ 6 cited

Homotopy type of the complement of an immersion and classification of embeddings of tori

M. Cencelj, D. Repovš, M. Skopenkov

This paper is devoted to the classification of embeddings of higher dimensional manifolds. We study the case of embeddings $S^{p} \times S^{q} \to S^{m}$ , which we call knotted tori. The s…

math.GT2007★ 1 cited

Classification of framed links in 3-manifolds

M. Cencelj, D. Repovš, M. Skopenkov

We present a short proof of the following Pontryagin theorem, whose original proof was complicated and has never been published in details: {\bf Theorem.} Let $M$ be a connected or…

math.GT2007

On $π - π$ theorem for manifold pairs with boundaries

M. Cencelj, Yu. V. Muranov, D. Repovš

Surgery obstruction of a normal map to a simple Poincare pair $(X, Y)$ lies in the relative surgery obstruction group $L_{*} (π_{1} (Y) \to π_{1} (X))$ . A well known result of Wall, the so cal…

Homotopy type of the complement of an immersion and classification of embeddings of tori

Classification of framed links in 3-manifolds

On π−π theorem for manifold pairs with boundaries

On $π - π$ theorem for manifold pairs with boundaries