Convex and Discrete Geometry

· Grundlehren der mathematischen Wissenschaften Boek 336 · Springer Science & Business Media
E-boek
580
Bladsye
Graderings en resensies word nie geverifieer nie. Kom meer te wete

Meer oor hierdie e-boek

Convex and Discrete Geometry is an area of mathematics situated between analysis, geometry and discrete mathematics with numerous relations to other areas. The book gives an overview of major results, methods and ideas of convex and discrete geometry and its applications. Besides being a graduate-level introduction to the field, it is a practical source of information and orientation for convex geometers. It should also be of use to people working in other areas of mathematics and in the applied fields.

Meer oor die skrywer

1959-66 Study of mathematics and physics, Univ Vienna, Univ Kansas

1996 PhD, Univ Vienna

1966-71 Assistant, Techn.Univ.Vienna

1968 Award of the ÖMG

1969 (Junior) Kardinal Innitzer Award

1970- Docent, Techn. Univ. Vienna

1971-76 Full Professor of Mathematics, Univ. Linz

1976- Full Professor of Mathematical Analysis, Techn. Univ. Vienna

1978-82 President, Austrian Math. Soc.

1981-87 Head, Division of Mathematics, Techn. Univ. Vienna

1985 Hon.Member, Accademia Nazionale di Scienze, Letter e Arti, Modena

1988 Corr. Member, Austrian Academy of Sciences

1991 Full Member, Austrian Academy of Sciences

2000 Hon. Doctorate, Univ. Turin

2001 Hon. Doctorate, Univ. Siegen

2001 Memorial Medal, Fac. Math and Physics, Charles Univ. Prague

2002 Korr. Member, Bayer. Akad. Wiss.

2003 Foreign Member, Russia Acad. Sciences

More than 100 articles and books in the geometry of numbers, convex and discrete geometry, and analysis. Extended visits to Budapest, Bologna, Toronto, Hobart (Tasmania), Chandigarh, Turin, Messina, Moscow-St.Petersburg, Warsaw, Sofia, Guanajuato, Peking, Tel Aviv-Jerusalem, Vancouver, Heraklion, Alicante.

Gradeer hierdie e-boek

Sê vir ons wat jy dink.

Lees inligting

Slimfone en tablette
Installeer die Google Play Boeke-app vir Android en iPad/iPhone. Dit sinkroniseer outomaties met jou rekening en maak dit vir jou moontlik om aanlyn of vanlyn te lees waar jy ook al is.
Skootrekenaars en rekenaars
Jy kan jou rekenaar se webblaaier gebruik om na oudioboeke wat jy op Google Play gekoop het, te luister.
E-lesers en ander toestelle
Om op e-inktoestelle soos Kobo-e-lesers te lees, moet jy ’n lêer aflaai en dit na jou toestel toe oordra. Volg die gedetailleerde hulpsentrumaanwysings om die lêers na ondersteunde e-lesers toe oor te dra.