14.02.2013 Views

Gruber P. Convex and Discrete Geometry

Gruber P. Convex and Discrete Geometry

Gruber P. Convex and Discrete Geometry

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

References 519<br />

136. Bohr, H., Mollerup, J., Laerebog i matematisk analyse 3, Gjellerup, København 1922,<br />

2nd ed. 1940<br />

137. Bokowski, J., Computational oriented matroids, Cambridge Univ. Press, Cambridge<br />

2006<br />

138. Bokowski, J., Hadwiger, H., Wills, J.M., Eine Ungleichung zwischen Volumen,<br />

Oberfläche und Gitterpunktanzahl konvexer Körper im n-dimensionalen euklidischen<br />

Raum, Math. Z. 127 (1972) 363–364<br />

139. Bol, G., Beweis einer Vermutung von H. Minkowski, Abh. Math. Sem. Hansischen<br />

Univ. 15 (1943) 37–56<br />

140. Bol, G., Über Auswahlsätze, Math.-Phys. Semesterber. 12 (1965/1966) 62–78<br />

141. Bolker, E.D., A class of convex bodies, Trans. Amer. Math. Soc. 145 (1969) 323–345<br />

142. Bollobás, B., Modern graph theory, Springer-Verlag, New York 1998<br />

143. Boltyanskiĭ (Boltianski, Boltjanski), V.G., Hilbert’s third problem, Winston,<br />

Washington, D.C., Wiley, New York 1978<br />

144. Boltyanskiĭ, V.G., The century of Hilbert’s third problem, Dokl. Acad. Nauk. 395<br />

(2004) 299–302, Dokl. Math. 69 (2004) 191–194<br />

145. Boltyanskiĭ, V.G., Martini, H., Soltan, P.S., Excursions into combinatorial geometry,<br />

Springer-Verlag, Berlin 1997<br />

146. Bolyai, F., Tentamen, Marosvásáhely 1832/33<br />

147. Bombieri, E., Sul teorema di Tschebotarev, Acta Arith. 8 (1962/1963) 273–281<br />

148. Bombieri, E., Gubler, W., Heights in Diophantine geometry, Cambridge Univ. Press,<br />

Cambridge 2006<br />

149. Bonnesen, T., Fenchel, W., Theorie der konvexen Körper, Springer-Verlag, Berlin 1934,<br />

1974, Chelsea, New York 1948, BCS Assoc., Moscow 1987<br />

150. Borell, C., The Brunn–Minkowski inequality in Gauss space, Invent. Math. 30 (1975)<br />

207–216<br />

151. Borgwardt, K.-H., The average number of pivot steps required by the simplex–method<br />

is polynomial, Z. Oper. Res. Ser. A-B 26 (1982) A157–A177<br />

152. Borgwardt, K.-H., The simplex method. A probabilistic analysis. Algorithms <strong>and</strong> Combinatorics,<br />

Springer-Verlag, Berlin 1987<br />

153. Böröczky, K., Jr., Approximation of general smooth convex bodies, Adv. Math. 153<br />

(2000) 325–341<br />

154. Böröczky, K., Jr., The error of polytopal approximation with respect to the symmetric<br />

difference metric <strong>and</strong> the L p metric, Israel J. Math. 117 (2000) 1–28<br />

155. Böröczky, K., Jr., Finite packing <strong>and</strong> covering, Cambridge Univ. Press, Cambridge<br />

2004<br />

156. Böröczky, K., Jr., The stability of the Rogers-Shephard inequality <strong>and</strong> of some related<br />

inequalities, Adv. Math. 190 (2005) 47–76<br />

157. Böröczky, K., Jr., Oral communication 2005<br />

158. Borwein, J.M., Lewis, A.S., <strong>Convex</strong> analysis <strong>and</strong> nonlinear optimization. Theory <strong>and</strong><br />

examples, Springer-Verlag, New York 2000<br />

159. Bourgain, J., On the Busemann-Petty problem for perturbations of the ball, Geom.<br />

Funct. Anal. 1 (1991) 1–13<br />

160. Bourgain, J., Lindenstrauss, J., Milman, V., Estimates related to Steiner symmetrizations,<br />

in: Geometric aspects of functional analysis (1987-88) 264–273, Lect. Notes<br />

Math. 1376, Springer-Verlag, Berlin 1989<br />

161. Bourgain, J., Milman, V.D., New volume ratio properties for convex symmetric bodies<br />

in R n , Invent. Math. 88 (1987) 319–340<br />

162. Brascamp, H.J., Lieb, E.H., Best constants in Young’s inequality, its converse, <strong>and</strong> its<br />

generalization to more than three functions, Adv. Math. 20 (1976) 151–173

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!