Book contents
- Frontmatter
- Contents
- Editor's Statement
- Foreword
- Preface
- Integral Geometry and Geometric Probability
- Part I INTEGRAL GEOMETRY IN THE PLANE
- Part II GENERAL INTEGRAL GEOMETRY
- Part III INTEGRAL GEOMETRY IN En
- Part IV INTEGRAL GEOMETRY IN SPACES OF CONSTANT CURVATURE
- Chapter 17 Noneuclidean Integral Geometry
- Chapter 18 Crofton's Formulas and the Kinematic Fundamental Formula in Noneuclidean Spaces
- Chapter 19 Integral Geometry and Foliated Spaces; Trends in Integral Geometry
- Appendix Differential Forms and Exterior Calculus
- Bibliography and References
- Author Index
- Subject Index
Chapter 18 - Crofton's Formulas and the Kinematic Fundamental Formula in Noneuclidean Spaces
Published online by Cambridge University Press: 28 January 2010
- Frontmatter
- Contents
- Editor's Statement
- Foreword
- Preface
- Integral Geometry and Geometric Probability
- Part I INTEGRAL GEOMETRY IN THE PLANE
- Part II GENERAL INTEGRAL GEOMETRY
- Part III INTEGRAL GEOMETRY IN En
- Part IV INTEGRAL GEOMETRY IN SPACES OF CONSTANT CURVATURE
- Chapter 17 Noneuclidean Integral Geometry
- Chapter 18 Crofton's Formulas and the Kinematic Fundamental Formula in Noneuclidean Spaces
- Chapter 19 Integral Geometry and Foliated Spaces; Trends in Integral Geometry
- Appendix Differential Forms and Exterior Calculus
- Bibliography and References
- Author Index
- Subject Index
Summary
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- Integral Geometry and Geometric Probability , pp. 316 - 329Publisher: Cambridge University PressPrint publication year: 2004