Surgery with finite fundamental group. II: The oozing conjecture

Milgram, R. James

doi:10.2140/pjm.1991.151.117

Pacific J. Math.

1991

DOI: 10.2140/pjm.1991.151.117

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Surgery with finite fundamental group. II: The oozing conjecture

R. James Milgram¹

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Cited by 5 publications

References 7 publications

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Surgery of closed manifolds with dihedral fundamental group

Muranov

Repovš²

1998

Math Notes

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ABSTRACT. In the paper the obstruction groups to obtaining simple homotopy equivalence by surgery from normal degree 1 maps of closed manifolds with dihedral fundamental group are computed. The cases of trivial orientation for the dihedral group and nontrivial orientation for the order 2 cyclic subgroup are considered. New results concerning the Browder-Livesey groups and natural maps of L-groups arising in index 2 inclusions of the cyclic group into the dihedral group are obtained.

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Surgery of closed manifolds with dihedral fundamental group

Muranov

Repovš²

1998

Math Notes

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Transfer maps for triples of manifolds

Muranov

Himenez

2006

Math Notes

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The rational symmetric signature of manifolds with finite fundamental group

Davis

1998

Topology

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Surgery with finite fundamental group. II: The oozing conjecture

Cited by 5 publications

References 7 publications

Surgery of closed manifolds with dihedral fundamental group

Surgery of closed manifolds with dihedral fundamental group

Transfer maps for triples of manifolds

The rational symmetric signature of manifolds with finite fundamental group

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