Erweiterte Suche der Leibniz Universität Hannover

Ambige Helden in Krieg und Nachkrieg Erich Maria Remarques Der Weg zurück 1930/31 authored by Steffen Röhrs Organisation s German Department Type Article Journal helden. heroes. h ros. E Journal zu Kulturen des Heroischen Pages 47 56 No. of pages 10 ISSN 2198 4662 Publication date 2019 Publication status Published Peer reviewed Yes Electronic version s https://doi.org/10.6094/helden.heroes.heros./2019/AH/05 Access: Open BibTeX article...

Die Heimkehr des Frontsoldaten: Literarische Repräsentationen und Konfigurationen von Kriegstraumata und Gewalterfahrungen am Beispiel von Remarques Der Weg zurück 1931 . In Dröscher Teille M, Nitschmann T, editors, Gewaltformen Gewalt formen. : Literatur Ästhetik Kultur kritik .

Epub 2019 Aug 13. doi: 10.1063/1.5089877 Mehr... Röhrs S . Ambige Helden in Krieg und Nachkrieg: Erich Maria Remarques Der Weg zurück 1930/31 . helden. heroes. h ros. E Journal zu Kulturen des Heroischen . 2019 Special Issue 6: Ambige Helden :47 56. doi: 10.6094/helden.heroes.heros./2019/AH/05 Mehr...

The 3rd chapter deals with encodings of polynomials and BSS machines to ultimately prove that (just as it is the case for Turing machines) there exists a universal BSS machine (i.e. , xm], we say that the dimension of f is m and we write dim f = m. In the next section, we will define BSS machines over R. These machines are allowed to compute any polynomial function (or rational function in case R is a field) in a single step. We can oberve tha...

We now expand on that research by developing characterizations for unbounded fan-in classes; we are particu- larly concerned with a real analogue to the class AC0 – a class which contains problems that can be solved in constant time with a reasonable amount of hardware. 2 2 Preliminaries In the upcoming section, we give an introduction to the machine models and logic over R used in this thesis – which are mostly taken from [CM99] – and some ex...

114 4.4 Appendix: comparison of Galois orbits of special points of pure Shimura varieties . Définissons maintenant un deuxième couple (P2g,a,X+2g,a)1 de la manière suivante : • P2g,a est le Q-groupe V2g ⋊ GSp2g, où V2g est le Q-groupe vectoriel de dimension 2g et GSp2g agit sur V2g par la représentation naturelle; • X+2g,a est R2g ×H+g comme ensembles, muni de l’action de P2g,a(R)+ sur X+2g,a définie par (v, h) · (v′, x) := (v + hv′, hx) pour ...