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• W2952996860 abstract "We show that the natural convolution on the space of smooth, even, translation-invariant convex valuations on a euclidean space $V$, obtained by intertwining the product and the duality transform of S. Alesker, may be expressed in terms of Minkowski sum. Furthermore the resulting product extends naturally to odd valuations as well. Based on this technical result we give an application to integral geometry, generalizing Hadwiger's additive kinematic formula for $SO(V)$ to general compact groups $G subset O(V)$ acting transitively on the sphere: it turns out that these formulas are in a natural sense dual to the usual (intersection) kinematic formulas." @default.
• W2952996860 created "2019-06-27" @default.
• W2952996860 creator A5027793114 @default.
• W2952996860 creator A5084939707 @default.
• W2952996860 date "2006-07-19" @default.
• W2952996860 modified "2023-09-27" @default.
• W2952996860 title "Convolution of convex valuations" @default.
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