Handbook of convex geometry /

Guardado en:
Otros Autores: Gruber, Peter M., 1941- (Editor ), Wills, Jörg M., 1937- (Editor )
Formato: Libro
Idioma:English
Publicado: Amsterdam : North-Holland, 1993.
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245 0 0 |a Handbook of convex geometry /  |c edited by P. M. Gruber, J. M. Wills. 
260 |a Amsterdam :  |b North-Holland,  |c 1993. 
300 |a 2 v. (1438, lxvi p.) :  |b il. ;  |c 25 cm. 
504 |a Incluye referencias bibliográficas e índices. 
505 8 |a Contenido (vol. A): Peter M. Gruber, History of convexity -- Peter Mani-Levitska, Characterizations of convex sets -- J. R. Sangwine-Yager, Mixed volumes -- Giorgio Talenti, The standard isoperimetric theorem -- H. Groemer, Stability of geometric inequalities -- Erwin Lutwak, Selected affine isoperimetric inequalities -- A. Florian, Extremum problems for convex discs and polyhedra -- Robert Connelly, Rigidity -- Rolf Schneider, Convex surfaces, curvature and surface area measures -- Peter M. Gruber, The space of convex bodies -- Peter M. Gruber, Aspects of approximation of convex bodies -- E. Heil and H. Martini [Horst Martini], Special convex bodies -- Jürgen Eckhoff, Helly, Radon, and Carathéodory type theorems -- Peter Schmitt, Problems in discrete and combinatorial geometry -- Margaret M. Bayer and Carl W. Lee, Combinatorial aspects of convex polytopes -- U. Brehm and J. M. Wills, Polyhedral manifolds -- J. Bokowski, Oriented matroids -- G. Ewald, Algebraic geometry and convexity -- Peter Gritzmann and Victor Klee, Mathematical programming and convex geometry -- Rainer E. Burkard, Convexity and discrete optimization -- Herbert Edelsbrunner, Geometric algorithms. 
505 8 |a Contenido (vol. B): Peter M. Gruber, Geometry of numbers -- Peter Gritzmann and Jörg M. Wills, Lattice points -- Gábor Fejes Tóth and W l odzimierz Kuperberg, Packing and covering with convex sets -- Peter Gritzmann and Jörg M. Wills, Finite packing and covering -- Egon Schulte, Tilings -- Peter McMullen, Valuations and dissections -- Peter Engel, Geometric crystallography -- Kurt Leichtweiß, Convexity and differential geometry -- A. W. Roberts, Convex functions -- Ursula Brechtken-Manderscheid and Erhard Heil, Convexity and calculus of variations -- Giorgio Talenti, On isoperimetric theorems of mathematical physics -- J. Lindenstrauss and V. D. Milman [Vitali D. Milman], The local theory of normed spaces and its applications to convexity -- Pier Luigi Papini, Nonexpansive maps and fixed points -- Vlastimil Pták, Critical exponents -- H. Groemer, Fourier series and spherical harmonics in convexity -- Paul Goodey and Wolfgang Weil, Zonoids and generalisations -- Peter M. Gruber, Baire categories in convexity -- Rolf Schneider and John A. Wieacker, Integral geometry -- Wolfgang Weil and John A. Wieacker, Stochastic geometry. 
510 4 |a MR,  |c 94e:52001 
020 |a 0444895981 (set) 
020 |a 0444895965 (vol. A) 
020 |a 0444895973 (vol. B) 
700 1 |a Gruber, Peter M.,  |d 1941-  |4 edt 
700 1 |a Wills, Jörg M.,  |d 1937-  |4 edt 
740 0 |a Convex geometry. 
650 0 |a Convex geometry. 
084 |a 52-06 (52-00)  |2 msc2000 
010 |a  93006696  
040 |a DLC  |c DLC  |d DLC 
859 |h 52  |i H236c  |p A-7537  |v A  |3 Vol. A  |b BIB. MATEMATICA 
859 |h 52  |i H236c  |p A-7538  |v B  |3 Vol. B  |b BIB. MATEMATICA