Abstract
We prove that the geometric covariogram determines (up to translation and reflection), among all convex bodies, any plane convex body which is C2 and has positive curvature everywhere. This gives a partial answer to a problem posed by G. Matheron. © Applied Probability Trust 2002.
Cite
CITATION STYLE
APA
Bianchi, G., Segala, F., & Volčič, A. (2002). The solution of the covariogram problem for plane c2+ convex bodies. Journal of Differential Geometry, 60(2), 177–198. https://doi.org/10.4310/jdg/1090351101
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