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Geometrie der Berührungstransformationen: Geometrie der Beruhrungstransformationen
 
Geometrie der Beruhrungstransformationen
AMS Chelsea Publishing: An Imprint of the American Mathematical Society
Hardcover ISBN:  978-0-8218-3779-5
Product Code:  CHEL/291.H
List Price: $69.00
MAA Member Price: $62.10
AMS Member Price: $62.10
Geometrie der Beruhrungstransformationen
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Geometrie der Berührungstransformationen: Geometrie der Beruhrungstransformationen
AMS Chelsea Publishing: An Imprint of the American Mathematical Society
Hardcover ISBN:  978-0-8218-3779-5
Product Code:  CHEL/291.H
List Price: $69.00
MAA Member Price: $62.10
AMS Member Price: $62.10
  • Book Details
     
     
    AMS Chelsea Publishing
    Volume: 2911977; 694 pp
    MSC: Primary 53; Secondary 01

    The Geometry of Contact Transformation, Sophus Lie's final work.

  • Reviews
     
     
    • Sophus Lie had a tremendous impact in several areas of mathematics. This is his monumental treatise on the theory of contact transformations. It was through the study of these transformations, which he began in his thesis, that eventually led Lie to his important work on continuous groups and on solvability of differential equations. Klein described Lie's work on contact transformations as one of the most elegant contributions to differential geometry made in recent times”. This statement holds true even today. In Lie's time, his methods were used to show how ostensibly unrelated problems in geometry (or the geometric study of differential equations) are really equivalent.

      Zentralblatt MATH
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    Review Copy – for publishers of book reviews
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Volume: 2911977; 694 pp
MSC: Primary 53; Secondary 01

The Geometry of Contact Transformation, Sophus Lie's final work.

  • Sophus Lie had a tremendous impact in several areas of mathematics. This is his monumental treatise on the theory of contact transformations. It was through the study of these transformations, which he began in his thesis, that eventually led Lie to his important work on continuous groups and on solvability of differential equations. Klein described Lie's work on contact transformations as one of the most elegant contributions to differential geometry made in recent times”. This statement holds true even today. In Lie's time, his methods were used to show how ostensibly unrelated problems in geometry (or the geometric study of differential equations) are really equivalent.

    Zentralblatt MATH
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