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Fixed point theory and the K-theoretic trace

100%

Geoghegan R., Nicas A.

Banach Center Publications

1999

tom 49

nr 1

137-149

The relationship between fixed point theory and K-theory is explained, both classical Nielsen theory (versus $K_0$) and 1-parameter fixed point theory (versus $K_1$). In particular, various zeta functions associated with suspension flows are shown to come in a natural way as "traces" of "torsions" of Whitehead and Reidemeister type.

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The shape of a group---connections between shape theory and the homology of groups

99%

Geoghegan R.

Banach Center Publications

1986

tom 18

nr 1

271-280

Compacta weak shape equivalent to ANR's

70%

Edwards D. A., Geoghegan R.

Fundamenta Mathematicae

1975-1976

tom 90

nr 2

115-124

Compacta with the shape finite complexes

60%

Geoghegan R., Lacher R. C.

Fundamenta Mathematicae

1976

tom 92

nr 1

25-27

Ograniczanie wyników

2 Banach Center Publications

2 Fundamenta Mathematicae

4 Geoghegan R.

1 Edwards D. A.

1 Lacher R. C.

1 Nicas A.

1 1999

1 1986

2 1976

Wyniki wyszukiwania

Fixed point theory and the K-theoretic trace

The shape of a group---connections between shape theory and the homology of groups

Compacta weak shape equivalent to ANR's

Compacta with the shape finite complexes