Gesammelte Abhandlungen - Collected Papers III

Gesammelte Abhandlungen - Collected Papers III

1988 - 2012

von

Hirzebruch, FriedrichSchwermer, JoachimHrsg.Wimmer-Zagier, SilkeHrsg.Zagier, DonHrsg.

BuchGebunden

EUR190,00

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Produktbeschreibung

The present volume contains Friedrich Hirzebruch's works from 1987 until 2012. It is the continuation of the two volumes "Friedrich Hirzebruch, Gesammelte Abhandlungen", published by Springer-Verlag in 1987. The volume, edited by Joachim Schwermer, Silke Wimmer-Zagier and Don Zagier, includes all of Friedrich Hirzebruch's mathematical publications from this period as well as two lecture reports written by him. These are supplemented by a number of articles and addresses containing historical or biographical material, as well as obituaries or appreciations of people who were mathematically or personally close to him.

Details

ISBN/GTIN978-3-030-02915-9

ProduktartBuch

EinbandGebunden

VerlagSpringer

ErscheinungsortCham

ErscheinungslandSchweiz

Erscheinungsdatum07.10.2019

Auflage1st ed. 2019

Seiten659 Seiten

SpracheDeutsch

Gewicht1278 g

Illustrationen2 s/w Abbildungen

Artikel-Nr.1907021

KatalogVLB

Datenquelle-Nr.7c7082978dc145888db26a3578a179a7

WarengruppeNaturwissenschaften, Medizin, Informatik, Technik | Mathematik | Geometrie

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Hirzebruch, FriedrichSchwermer, JoachimHrsg.Wimmer-Zagier, SilkeHrsg.Zagier, DonHrsg.

Friedrich Hirzebruch (1927-2012) was a German mathematician, working in the fields of topology, complex manifolds and algebraic geometry, and a leading figure of his generation, both scientifically and for his role in rebuilding German and European mathematics after the war. Hirzebruch's first great mathematical achievement was the proof, in 1954, of the generalization of the classical Riemann-Roch theorem to higher-dimensional complex manifolds, now known as the Hirzebruch-Riemann-Roch theorem. This used the new techniques of sheaf cohomology and was one of the centerpieces of the explosion of new results in geometry and topology during the 1950s. Further generalization of this led to the Grothendieck-Riemann-Roch theorem and the Atiyah-Singer index theorem.