Algebraic K-theory of spaces: a manifold approach
Waldhausen F (1982)
In: Current trends in algebraic topology. Kane RM, Kochman SM, Selick P, Snaith VP (Eds); CMS conference proceedings / Canadian Mathematical Society ; 2, vol. 1 Reprinted. Providence, RI: American Mathematical Society: 141-184.
Sammelwerksbeitrag
| Veröffentlicht | Englisch
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Autor*in
Herausgeber*in
Kane, Richard M.;
Kochman, Stanley M.;
Selick, Paul;
Snaith, Victor P.
Einrichtung
Erscheinungsjahr
1982
Buchtitel
Current trends in algebraic topology
Serientitel
CMS conference proceedings / Canadian Mathematical Society ; 2
Band
vol. 1
Seite(n)
141-184
ISBN
0-8218-6001-1
Page URI
https://pub.uni-bielefeld.de/record/1782200
Zitieren
Waldhausen F. Algebraic K-theory of spaces: a manifold approach. In: Kane RM, Kochman SM, Selick P, Snaith VP, eds. Current trends in algebraic topology. CMS conference proceedings / Canadian Mathematical Society ; 2. Vol vol. 1. Reprinted. Providence, RI: American Mathematical Society; 1982: 141-184.
Waldhausen, F. (1982). Algebraic K-theory of spaces: a manifold approach. In R. M. Kane, S. M. Kochman, P. Selick, & V. P. Snaith (Eds.), CMS conference proceedings / Canadian Mathematical Society ; 2: Vol. vol. 1. Current trends in algebraic topology (Reprinted., pp. 141-184). Providence, RI: American Mathematical Society.
Waldhausen, Friedhelm. 1982. “Algebraic K-theory of spaces: a manifold approach”. In Current trends in algebraic topology, ed. Richard M. Kane, Stanley M. Kochman, Paul Selick, and Victor P. Snaith, Reprinted, vol. 1:141-184. CMS conference proceedings / Canadian Mathematical Society ; 2. Providence, RI: American Mathematical Society.
Waldhausen, F. (1982). “Algebraic K-theory of spaces: a manifold approach” in Current trends in algebraic topology, Kane, R. M., Kochman, S. M., Selick, P., and Snaith, V. P. eds. CMS conference proceedings / Canadian Mathematical Society ; 2, vol. vol. 1, Reprinted. (Providence, RI: American Mathematical Society), 141-184.
Waldhausen, F., 1982. Algebraic K-theory of spaces: a manifold approach. In R. M. Kane, et al., eds. Current trends in algebraic topology. CMS conference proceedings / Canadian Mathematical Society ; 2. no.vol. 1 Reprinted. Providence, RI: American Mathematical Society, pp. 141-184.
F. Waldhausen, “Algebraic K-theory of spaces: a manifold approach”, Current trends in algebraic topology, R.M. Kane, et al., eds., CMS conference proceedings / Canadian Mathematical Society ; 2, vol. vol. 1, Reprinted., Providence, RI: American Mathematical Society, 1982, pp.141-184.
Waldhausen, F.: Algebraic K-theory of spaces: a manifold approach. In: Kane, R.M., Kochman, S.M., Selick, P., and Snaith, V.P. (eds.) Current trends in algebraic topology. CMS conference proceedings / Canadian Mathematical Society ; 2. vol. 1, Reprinted. p. 141-184. American Mathematical Society, Providence, RI (1982).
Waldhausen, Friedhelm. “Algebraic K-theory of spaces: a manifold approach”. Current trends in algebraic topology. Ed. Richard M. Kane, Stanley M. Kochman, Paul Selick, and Victor P. Snaith. Reprinted. Providence, RI: American Mathematical Society, 1982.Vol. vol. 1. CMS conference proceedings / Canadian Mathematical Society ; 2. 141-184.
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