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Title: Ein Satz aus der Theorie der dreiachsigen Koordinatensysteme

Creator:

Dedekind, Richard (1831–1916) ; Fricke, Robert (1861–1930) : Red. ; Noether, Emmy (1882–1935) : Red. ; Ore, Oystein (1899–1968) : Red.

Date issued/created:

1930

Resource type:

Text

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Publisher:

Druck und Verlag von Friedr. Vieweg & Sohn Akt.-Ges.

Place of publishing:

Braunschweig

Description:

Bibliogr. przy rozdz ; [4], 397 s. : il. ; 23 cm

Type of object:

Book/Chapter

Start page:

32

End page:

35

Detailed Resource Type:

Artykuł

Resource Identifier:

oai:rcin.org.pl:136327

Source:

IM PAN, call no. 15.883/1 ; click here to follow the link ; click here to follow the link

Language:

ger

Rights:

Public Domain

Terms of use:

Material outside of copyright protection. May be used without restrictions following from economic copyrights

Digitizing institution:

Institute of Mathematics of the Polish Academy of Sciences

Original in:

Central Mathematical Library Institute of Mathematics of the PAS

Projects co-financed by:

Operational Program Digital Poland, 2014-2020, Measure 2.3: Digital accessibility and usefulness of public sector information; funds from the European Regional Development Fund and national co-financing from the state budget.

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Open

Object collections:

• Digital Repository of Scientific Institutes > Partners' collections > Institute of Mathematics PAS > Books
• Digital Repository of Scientific Institutes > Literature > Books/Chapters

Last modified:

Mar 17, 2022

In our library since:

Aug 26, 2020

Number of object content downloads / hits:

32

All available object's versions:

https://rcin.org.pl./publication/170287

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• Dedekind, Richard (1831-1916), 1930, Gesammelte mathematische Werke. 1er Bd. /
  • Dedekind, Richard (1831-1916), 1930, Gesammelte mathematische Werke. 1er Bd. /spis i dodatki
  • Dedekind, Richard (1831-1916), 1930, Über die Elemente der Theorie der Eulerschen Integrale
  • Dedekind, Richard (1831-1916), 1930, Über ein Eulersches Integral
  • Dedekind, Richard (1831-1916), 1930, Ein Satz aus der Theorie der dreiachsigen Koordinatensysteme
  • Dedekind, Richard (1831-1916), 1930, Bemerkungen zu einer Aufgabe der Wahrscheinlichkeitsrechnung
  • Dedekind, Richard (1831-1916), 1930, Abriß einer Theorie der höheren Kongruenzen in bezug auf einen reellen Primzahl-Modulus
  • Dedekind, Richard (1831-1916), 1930, Beweis für die Irreduktibilität der Kreisteilungs-Gleichungen
  • Dedekind, Richard (1831-1916), 1930, Ableitung der allgemeinen Form der Kugelfunktionen
  • Dedekind, Richard (1831-1916), 1930, Über Kreisevolventen
  • Dedekind, Richard (1831-1916), 1930, Über die Elemente der Wahrscheinlichkeitsrechnung
  • Dedekind, Richard (1831-1916), 1930, Über die Bestimmung der Präzision einer Beobachtungsmethode nach der Methode der kleinsten Quadrate
  • Dedekind, Richard (1831-1916), 1930, Zur Theorie der Maxima und Minima
  • Dedekind, Richard (1831-1916), 1930, Über die Anzahl der Ideal-Klassen in den verschiedenen Ordnungen eines endlichen Körpers
  • Dedekind, Richard (1831-1916), 1930, Erläuterungen zu zwei Fragmenten von Riemann
  • Dedekind, Richard (1831-1916), 1930, Schreiben an Herrn Borchardt über die Theorie der elliptischen Modulfunktionen
  • Dedekind, Richard (1831-1916), 1930, Über den Zusammenhang zwischen der Theorie der Ideale und der Theorie der höheren Kongruenzen
  • Dedekind, Richard (1831-1916), 1930, Sur la théorie des nombres complexes idéaux. (Extrait d'une lettre adressée à M. Hermite.)
  • Dedekind, Richard (1831-1916), 1930, Réponse à une remarque de M. Sylvester concernant les Leçons sur la théorie des nombres de Dirichlet
  • Dedekind, Richard (1831-1916), 1930, Theorie der algebraischen Funktionen einer Veränderlichen
  • Dedekind, Richard (1831-1916), 1930, Über die Diskriminanten endlicher Körper

Edition name	Date
Dedekind, Richard (1831-1916), 1930, Ein Satz aus der Theorie der dreiachsigen Koordinatensysteme	Mar 17, 2022

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Über den Zusammenhang zwischen der Theorie der Ideale und der Theorie der höheren Kongruenzen

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Schreiben an Herrn Borchardt über die Theorie der elliptischen Modulfunktionen

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