Smoothing H-spaces II.
Previous Page 3
Erik Kjaer Pedersen (1980)
Mathematica Scandinavica
Ryszard Rubinsztein (1983)
Fundamenta Mathematicae
Tadeusz Koźniewski (1999)
Fundamenta Mathematicae
We show that the objects of Bass-Farrell categories which represent 0 in the corresponding Nil groups are precisely those which are stably triangular. This extends to Waldhausen's Nil group of the amalgamated free product with index 2 factors. Applications include a description of Cappell's special UNil group and reformulations of those splitting and fibering theorems which use the Nil groups.
Alberto Cavicchioli, Yuri V. Muranov, Fulvia Spaggiari (2009)
Czechoslovak Mathematical Journal
To apply surgery theory to the problem of classifying pairs of closed manifolds, it is necessary to know the subgroup of the group generated by those elements which are realized by normal maps to a pair of closed manifolds. This closely relates to the surgery problem for a closed manifold and to the computation of the assembly map. In this paper we completely determine such subgroups for many cases of Browder-Livesay pairs of closed manifolds. Moreover, very explicit results are obtained in the...
Andrew Ranicki (1985)
Mathematica Scandinavica
Shmuel Weinberger (1983)
Commentarii mathematici Helvetici
W.C. Hsiang, F.T. Farrell (1982)
Inventiones mathematicae
L.E. Jones, F.T. Farrell (1988)
Inventiones mathematicae
Ian Hambleton, R. James Milgram (1980)
Inventiones mathematicae
Connolly, Francis X., Davis, James F. (2004)
Geometry & Topology
Sylvain E. Cappell, Julius L. Shaneson (1982)
Publications Mathématiques de l'IHÉS
Prástaro, Agostino (2007)
Banach Journal of Mathematical Analysis [electronic only]
Michael Weiss (1992)
Forum mathematicum
Ю.В. Муранов, А.Ф. Харшиладзе (1990)
Matematiceskij sbornik
А.Ф. Харшиладзе (1981)
Matematiceskij sbornik
Ю.В. Муранов (1986)
Matematiceskij sbornik
А.Ф. Харшиладзе (1984)
Matematiceskij sbornik
Previous Page 3