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Summary  

It is well known that Dold and Milnor manifolds give generators for the unoriented bordism algebra N * over  Z 2. The purpose of this paper is to determine those Milnor manifolds which represent the same bordism classes in N *  as their Dold counterparts.

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Abstract  

We compute the bordism groups of fold maps with restricted multiplicities of regular points and no multiple fold points.

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44 551 566 Sadykov, R. , Bordism groups of solutions to differential relations , arXiv:math.AT/0608460v1

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Abstract  

We give a Pontryagin-Thom type construction for Stein factorizations of fold maps of 3-manifolds into the plane. As an application, we compute the cobordism group of Stein factorizations of fold maps of oriented 3-manifolds into the plane and the oriented cobordism group of fold maps of 3-manifolds into the plane. It turns out that these two groups are isomorphic to Z 2Z 2. We have the analogous results about bordism groups as well.

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, M. 2007 Bordism groups of immersions and classes represented by self-intersections Algebr. Geom. Topol. 7 1081 – 1097 10.2140/agt.2007

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Transformation 2008 Commission of the European Union (2002): Tableau de bord des aides d’état . Brussels: European Commission

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. Methods of environmental impact assessment, Book 1995 Central Pollution Control Bord Guidelines for conducting environmental

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941 947 Highway Capacity Manual , Transport Research Bord (TRB), National Research Council, Washington, United States of America, 2010

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— Houot 1982 = A. Bocquet— A. Houot : La vie au Néolithique. Charavines un village au bord d’un lac il y a 5000 ans… Histoire et Archéologie, dossiers 64. Dijon 1982. Ebenhöch = F. Ebenhöch : Győr vidékének

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