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Math. 134, 198-287. (1908b) Proprietes des formes quadratiques positives parfaites, J. Reine Angew. Math. 133, 97-178. Nouvelles applications des parametres contmus a la theorie des formes quadratiques II, J. [19091 Reine Angew. Math. 136, 97-178. [19521 Collected Works. Vols. 1-3 (in Russian) (Izdat. Akad. Nauk Ukrain SSSR, Kiev). Wang, Y. [1975] A note on a theorem of Davenport. Acta Math. Sinica 18, 286-289. M. [1991] Affine surface area and a lattice point inequality, Manuscript. C. [19561 The anomaly of convex bodies, Proc.

118741 Uber die bmaren and ternbren quadratischen Formen, J Reine Angew. Math. 77, 143-229. Siegel. L. Ubcr Gitterpunkte in konvexen Korpern and ein damit zusammenhangendes £xtremalproblem, Acta Math. 65, 307-323 [Abhandlungen, Vol. 1 (Spnnger, Berlin) pp. 311-325]. 11945] A mean value theorem in geometry of numbers, Amt, of Math (2) 46. 340-347 [Abhandlungen. Vol. 3 (Springer, Berlin) pp. 39-461. [19891 Lectures on the Geometry of Numbers (Springer, Berlin). F. A proof of Minkowski's conjecture on the product of n linear inhomogeneous linear forms 119761 in it variables for n K 5.

Nauk 34, 3-63, 356 [1979] [Russian Math. Surreys 34. 1-68). A. Un invariante afin para las cuerpos convexos del espacio de n dimensiones, Portugal. Math. [19491 8. 155-161. Scherrer, W. [19221 Ein Satz fiber Gitter and Volumen. Math Ann. 86. 99-107. M On the Minkowski-Hlawka theorem, Illinois J. Math. 7, 18-23. [19631 Schnorr. P. A hierarchy of polynomial time basis reduction algorithms, in: Colloq. Math. Soc. Ji nos 11985] Bolyat 44, 375-386. 11987] A hierarchy of polynomial time lattice basis reduction algorithms, Theoret.

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