L. E. J. Brouwer Collected Works
eBook - PDF

L. E. J. Brouwer Collected Works

Geometry, Analysis, Topology and Mechanics

Hans Freudenthal

  1. 734 pages
  2. English
  3. PDF
  4. Only available on web
eBook - PDF

L. E. J. Brouwer Collected Works

Geometry, Analysis, Topology and Mechanics

Hans Freudenthal

Book details
Table of contents
Citations

About This Book

L. E. J. Brouwer Collected Works, Volume 2: Geometry, Analysis, Topology, and Mechanics focuses on the contributions and principles of Brouwer on geometry, topology, analysis, and mechanics, including non-Euclidean spaces, integrals, and surfaces. The publication first ponders on non-Euclidean spaces and integral theorems, lie groups, and plane transition theorem. Discussions focus on remarks on multiple integrals, force field of the non-Euclidean spaces with negative curvature, difference quotients and differential quotients, characterization of the Euclidean and non-Euclidean motion groups, and continuous one-one transformations of surfaces in themselves. The book also takes a look at vector fields on surfaces and new methods in topology, including continuous vector distributions on surfaces and orthogonal trajectories of the orbits of a one parameter plane projective group. The book then ponders on mechanics and topology of surfaces, as well as the motion of a particle on the bottom of a rotating vessel under the influence of gravitational force. The publication is a valuable reference for researchers interested in geometry, topology, analysis, and mechanics.

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Information

Publisher
North Holland
Year
2014
ISBN
9781483257549

Table of contents

  1. Front Cover
  2. Geometry, Analysis, Topology and Mechanics
  3. Copyright Page
  4. Table of Contents
  5. PREFACE
  6. THE LIFE OF L.E.J. BROUWER
  7. BIBLIOGRAPHY
  8. CHAPTER 1. Non-euclidean spaces and integral theorems
  9. CHAPTER 2. Lie groups
  10. CHAPTER 3. Toward the plane translation theorem
  11. CHAPTER 4. Vector fields on surfaces
  12. CHAPTER 5. Gantor—Schoenflies style topology
  13. CHAPTER 6. The new methods in topology
  14. CHAPTER 7. Topology of surfaces
  15. CHAPTER 8. Mechanics
  16. ABBREVIATIONS
  17. LITERATURE