Banach center publications; 84 (Warszawa, 2009). - ОГЛАВЛЕНИЕ / CONTENTS
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ОбложкаBanach center publications. Vol.84: Convex and fractal geometry / ed. by Dawson R.J. MacG. et al. - Warszawa: PWN, 2009. - 222 p. - ISBN 978-83-86806-03-4; ISSN 0137-6934
 

Место хранения: 013 | Институт математики СО РАН | Новосибирск | Библиотека

Оглавление / Contents
 
List of participants ......................................... 9-10
List of talks ............................................... 11-12

Surveys

   P. Goodey
The determination of convex bodies from the size
and shape of their projections and sections ................. 13-30

   J. Grzybowski, D. Pallaschke and R. Urbanski
Minimal pairs of bounded closed convex sets as
minimal representations of elements of the
Minkowski-Radstrom-Hormander spaces ......................... 31-55

   D.G. Larman
The skeleta of convex bodies ................................ 57-62

   K. Pietruska-Paluba
Walk dimension and function spaces on self-similar
fractals .................................................... 63-73

Other papers on convexity

   A. Bogdewicz and J. Grzybowski
Pairs of convex bodies in a hyperspace over a
Minkowski two-dimensional space joined by a 
unique metric segment ....................................... 75-88

   R.J. MacG
Dawson, Some Cebysev sets with dimension
d+1 in hyperspaces over Rd ................................. 89-110

   I. Herburt and M. Moszynska
Optimal isometries for a pair of compact convex
subsets of Rn ............................................. 111-120

   E. Saorin
On Hadwiger's problem on inner parallel bodies ............ 121-129

Other papers on fractals

   C. Bandt and М. Mesing
Self-afnne fractals of finite type ........................ 131-148

   I. Herburt, М. Moszynska and D. Pronk
Fractal star bodies ....................................... 149-171

   M.A. Navascues and М.V. Sebastian
Fractal-classic interpolants .............................. 173-180

   T.D. Taylor
Topological bar-codes of fractals: a new
characterization of symmetric binary fractal trees ........ 181-216

Open problem session ...................................... 217-222


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