Integral Geometry and Algebraic Structures for Tensor Valuations
From MaRDI portal
Publication:5275814
DOI10.1007/978-3-319-51951-7_4zbMath1376.52021OpenAlexW2622847636MaRDI QIDQ5275814
Publication date: 14 July 2017
Published in: Lecture Notes in Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/978-3-319-51951-7_4
convolutionintegral geometryPoincaré dualitykinematic formulatensor valuationarea measureCrofton formulaAlesker-Fourier transform
Related Items (6)
Structures on Valuations ⋮ A Hadwiger-Type Theorem for General Tensor Valuations ⋮ Valuations and Curvature Measures on Complex Spaces ⋮ Vectorial analogues of Cauchy's surface area formula ⋮ Positivity of valuations on convex bodies and invariant valuations by linear actions ⋮ Kinematic formulae for tensorial curvature measures
Cites Work
- Unnamed Item
- The Cos\(^\lambda\) and Sin\(^\lambda\) transforms as intertwining operators between generalized principal series representations of SL\((n+1,\mathbb K)\)
- Harmonic analysis of translation invariant valuations
- Convolution of convex valuations
- Integral geometry of tensor valuations
- On surface area measures of convex bodies
- Description of continuous isometry covariant valuations on convex sets
- Continuous rotation invariant valuations on convex sets
- Kinematic formulas for tensor valuations
- Sums of sections, surface area measures, and the general Minkowski problem
- Integral geometry of unitary area measures
- Algebraic Integral Geometry
- Fourier transforms and the Funk-Hecke theorem in convex geometry
- Even Minkowski valuations
- Stochastic and Integral Geometry
- Kinematic formulas for area measures
- Convex Bodies The Brunn-MinkowskiTheory
This page was built for publication: Integral Geometry and Algebraic Structures for Tensor Valuations
