Yitzhak Katznelson. Peter W. Daniel Huybrechts. Antoni Zygmund. Norman Biggs. Joseph P. Alan Baker. Sir James Lighthill. David Hilbert. Richard Dedekind. Lewis Fry Richardson.
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Bestselling Series. Harry Potter. Popular Features. New Releases. Integral Geometry and Geometric Probability. Free delivery worldwide. Expected to be delivered to Germany by Christmas. Integral geometry originated with problems on geometrical probability and convex bodies. Its later developments, however, have proved to be useful in several fields ranging from pure mathematics measure theory, continuous groups to technical and applied disciplines pattern recognition, stereology.
The book is a systematic exposition of the theory and a compilation of the main results in the field.
The volume can be used to complement courses on differential geometry, Lie groups or probability or differential geometry. It is ideal both as a reference and for those wishing to enter the field. People who viewed this also viewed. Add to basket. Introduction to Geometric Probability Daniel A.
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Calculus Michael Spivak. Lines and Curves Victor Gutenmacher. Other books in this series. An Introduction to Fluid Dynamics G. Hydrodynamic Stability P. Inequalities G. A Course of Modern Analysis E. Trigonometric Series Antoni Zygmund. Algebraic Graph Theory Norman Biggs. Transcendental Number Theory Alan Baker.
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Graph Theory W. Waves in Fluids Sir James Lighthill.
Combinatorics on Words M. Theory of Algebraic Invariants David Hilbert.
Integral Geometry and Geometric Probability by Luis A. Santaló
Theory of Algebraic Integers Richard Dedekind. Table of contents Part I. Integral Geometry in the Plane: 1. Convex sets in the plane; 2. Bayle , A differential inequality for the isoperimetric profile , Int.
Not , vol. Bertrand , Prescription of Gauss curvature on compact hyperbolic orbifolds. Discrete Contin , Dyn. Syst , vol. Bertrand , Prescription of Gauss curvature using optimal mass transport , Geom. Dedicata , vol. Fillastre and A. Seppi , Spherical, hyperbolic and other projective geometries: convexity, duality, transitions.
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