Integral Geometry And Convexity: Proceedings of the by Eric L Grinberg, Gaoyong Zhang, Jiazu Zhou

By Eric L Grinberg, Gaoyong Zhang, Jiazu Zhou

Indispensable geometry, referred to as geometric chance some time past, originated from Buffon's needle scan. outstanding advances were made in different parts that contain the idea of convex our bodies. This quantity brings jointly contributions by means of top foreign researchers in critical geometry, convex geometry, advanced geometry, chance, data, and different convexity comparable branches. The articles disguise either contemporary effects and interesting instructions for destiny study.

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Integral Geometry And Convexity: Proceedings of the International Conference, Wuhan, China, 18 - 23 October 2004

Crucial geometry, often called geometric likelihood some time past, originated from Buffon's needle scan. amazing advances were made in different parts that contain the speculation of convex our bodies. This quantity brings jointly contributions via prime foreign researchers in crucial geometry, convex geometry, advanced geometry, likelihood, information, and different convexity comparable branches.

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6. H. G. Eggleston, The maximal length of chords bisecting the area or perimeter length of plane convex sets, Jour. London Math. Soc. 36 (1961), 122-128. 7. P. R. Goodey, A characterization of circles, Bull. London Math. Soc. 4 (1972), 199-201. 8. P. R. Goodey, Mean square inequalities for chords of convex sets, Israel Jour. Math. 42 (1982), 132-150. 9. Hans Herda, A conjectured characterization of circles, Amer. Math. Monthly 78 (1971), 888-889. 10. Hans Herda, A characterization of circles and other closed curves, Amer.

Korean Math. Soc, no. 40, (2003), no. 4, 577-593. 2. , The problem of integral geometry and intertwining operators for a pair of real Grassmannian manifolds, J. Operator Theory, no. 12, (1984), 339-383. 3. , Integral geometry on kdimensional planes, Funct. Anal. , no. 1, (1967), 14-27. 4. Ja. , A problem of integral geometry connected with a pair of Grassmann manifolds, Dokl. Akad. Nauk SSSR, 193, no. 2, (1970), 892-896. 5. B. , Pfaffian systems and Radon transforms on affine Grassmann manifolds, Math.

Eastwood, M. ; Gover, A. ; Mason, L. J Complex analysis and the Funk transform J. Korean Math. Soc, no. 40, (2003), no. 4, 577-593. 2. , The problem of integral geometry and intertwining operators for a pair of real Grassmannian manifolds, J. Operator Theory, no. 12, (1984), 339-383. 3. , Integral geometry on kdimensional planes, Funct. Anal. , no. 1, (1967), 14-27. 4. Ja. , A problem of integral geometry connected with a pair of Grassmann manifolds, Dokl. Akad. Nauk SSSR, 193, no. 2, (1970), 892-896.

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