Infinite length modules. Some examples as introduction
Ringel CM (2000)
In: Infinite length modules. Krause H, Ringel CM (Eds); Trends in Mathematics. Basel: Birkhäuser: 1-73.
Konferenzbeitrag
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Autor*in
Herausgeber*in
Krause, Henning;
Ringel, Claus Michael
Einrichtung
Erscheinungsjahr
2000
Titel des Konferenzbandes
Infinite length modules
Serien- oder Zeitschriftentitel
Trends in Mathematics
Seite(n)
1-73
Konferenz
Conference devoted to Infinite Length Modules
Konferenzort
Bielefeld
Konferenzdatum
1998-09-07 – 1998-09-11
ISBN
3-7643-6413-0
Page URI
https://pub.uni-bielefeld.de/record/2940894
Zitieren
Ringel CM. Infinite length modules. Some examples as introduction. In: Krause H, Ringel CM, eds. Infinite length modules. Trends in Mathematics. Basel: Birkhäuser; 2000: 1-73.
Ringel, C. M. (2000). Infinite length modules. Some examples as introduction. In H. Krause & C. M. Ringel (Eds.), Trends in Mathematics. Infinite length modules (pp. 1-73). Basel: Birkhäuser. doi:10.1007/978-3-0348-8426-6_1
Ringel, Claus Michael. 2000. “Infinite length modules. Some examples as introduction”. In Infinite length modules, ed. Henning Krause and Claus Michael Ringel, 1-73. Trends in Mathematics. Basel: Birkhäuser.
Ringel, C. M. (2000). “Infinite length modules. Some examples as introduction” in Infinite length modules, Krause, H., and Ringel, C. M. eds. Trends in Mathematics (Basel: Birkhäuser), 1-73.
Ringel, C.M., 2000. Infinite length modules. Some examples as introduction. In H. Krause & C. M. Ringel, eds. Infinite length modules. Trends in Mathematics. Basel: Birkhäuser, pp. 1-73.
C.M. Ringel, “Infinite length modules. Some examples as introduction”, Infinite length modules, H. Krause and C.M. Ringel, eds., Trends in Mathematics, Basel: Birkhäuser, 2000, pp.1-73.
Ringel, C.M.: Infinite length modules. Some examples as introduction. In: Krause, H. and Ringel, C.M. (eds.) Infinite length modules. Trends in Mathematics. p. 1-73. Birkhäuser, Basel (2000).
Ringel, Claus Michael. “Infinite length modules. Some examples as introduction”. Infinite length modules. Ed. Henning Krause and Claus Michael Ringel. Basel: Birkhäuser, 2000. Trends in Mathematics. 1-73.
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