Theorie der Transformationsgruppen Abschn. 3

Sophus Lie

  • Theorie der Transformationsgruppen, Publisher: Teubner(Leipzig), 1893

Book Parts

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  1. DEDICATION: Widmung.Access to Book Part 
  2. PREFACE: Vorrede.Access to Book Part 
  3. TABLE OF CONTENTS: Inhaltsverzeichniss.Access to Book Part 
  4. CHAPTER: Abtheilung I. Die endlichen continuirlichen Gruppen der geraden Linie und der Ebene.Access to Book Part 
  5. CHAPTER: Abtheilung II. Die endlichen continuirlichen Gruppen des gewöhnlichen Raumes.Access to Book Part 
  6. CHAPTER: Abtheilung III. Die projectiven Gruppen des gewöhnlichen Raumes.Access to Book Part 
  7. CHAPTER: Abteilung IV. Untersuchungen über verschiedene Arten von des n-fach ausgedehnten Raumes.Access to Book Part 
  8. CHAPTER: Abteilung V. Untersuchungen über die Grundlagen der Geometrie.Access to Book Part 
  9. CHAPTER: Abteilung VI. Allgemeine Betrachtungen über endliche continuirliche Gruppen.Access to Book Part 
  10. INDEX OF SUBJECTS: Sachregister.Access to Book Part 
  11. INDEX: Namenregister.Access to Book Part 
  12. ERRATA: Berichtigungen.Access to Book Part 

How to cite

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Lie, Sophus. Theorie der Transformationsgruppen Abschn. 3. Leipzig: Teubner, 1893. <http://eudml.org/doc/202686>.

@book{Lie1893,
author = {Lie, Sophus},
language = {ger},
location = {Leipzig},
publisher = {Teubner},
title = {Theorie der Transformationsgruppen Abschn. 3},
url = {http://eudml.org/doc/202686},
year = {1893},
}

TY - BOOK
AU - Lie, Sophus
TI - Theorie der Transformationsgruppen Abschn. 3
PY - 1893
CY - Leipzig
PB - Teubner
LA - ger
UR - http://eudml.org/doc/202686
ER -

Citations in EuDML Documents

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  1. Gaston Benneton, Configurations harmoniques et quaternions
  2. Boris Doubrov, Projective reparametrization of homogeneous curves
  3. Michel Fliess, Dorothée Normand-Cyrot, Algèbres de Lie nilpotentes, formule de Baker-Campbell-Hausdorff et intégrales itérées de K.T. Chen
  4. Lev Vasilʹevich Sabinin, Smooth quasigroups and loops: forty-five years of incredible growth
  5. Boris Doubrov, Igor Zelenko, On geometry of curves of flags of constant type
  6. Marius I. Stoka, Géométrie intégrale
  7. Jean-Paul Pier, L'apparition de la théorie des groupes topologiques

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