Non-commutative geometry and new stable structures Boris Zilber University of Oxford November 7, 2005

Source URL: people.maths.ox.ac.uk

• Algebraic geometry
• Niels Henrik Abel
• Ring theory
• Algebraic varieties
• Lie algebras
• Abelian variety
• Abelian group
• Ring
• Algebraic curve
• Representation theory
• Morphism of algebraic varieties
• Ample line bundle

NON-ABELIAN LEFSCHETZ HYPERPLANE THEOREMS DANIEL LITT 1. Classical Lefschetz Theorems Suppose X is a smooth projective algebraic variety over C, and D ⊂ X is an ample divisor. There are many classical theorems relating

Source URL: math.columbia.edu

On the security of two public key cryptosystems using non-abelian groups M.I. Gonz´alez Vasco, D. Hofheinz, C. Mart´ınez, and R. Steinwandt ´ M.I. GONZALEZ

Source URL: www.kjdf.de

TECHNIQUES IN NON-ABELIAN ADDITIVE COMBINATORICS, EXAMPLES SHEET 1 Lent Term 2016 W. T. G.

Source URL: gowers.files.wordpress.com

• Algebra
• Mathematics
• Linear algebra
• Operator theory
• Geometry
• Functional analysis
• Linear subspace
• Affine space
• Constructible universe
• Quantum mechanics
• Divisor
• NeumannPoincar operator

All-loop non-Abelian Thirring model K. S IAMPOS , Albert Einstein Center for Fundamental Physics, University of Bern, based on works with G. Georgiou, G. Itsios and K. Sfetsos

Source URL: media.scgp.stonybrook.edu

NON-ABELIAN LEFSCHETZ HYPERPLANE THEOREMS DANIEL LITT Abstract. Let X be a smooth variety over the complex numbers, and let D ⊂ X be an ample divisor. For which spaces Y is the restriction map

Source URL: math.columbia.edu

Non-Abelian gauge field theory in scale relativity∗ Laurent Nottale†, Marie-No¨elle C´el´erier‡and Thierry Lehner§ Observatoire de Paris-Meudon, LUTH, CNRS, 5 place Jules Janssen, 92195 Meudon Cedex, France Mar

Source URL: luth2.obspm.fr

Zero Knowledge with Rubik’s Cubes and Non-Abelian Groups Emmanuel Volte1 , Jacques Patarin2 , and Val´erie Nachef1 1 Department of Mathematics, University of Cergy-Pontoise, CNRS UMR 8088

Source URL: www.prism.uvsq.fr

Leopoldt’s Conjecture for Abelian and non-Abelian cases Eric Stansifer Master’s Thesis, 2012 December 5 Advised by Prof. Massimo Bertolini

Source URL: algant.eu

PHYSICAL REVIEW B 87, One-dimensional itinerant interacting non-Abelian anyons Didier Poilblanc,1,* Adrian Feiguin,2 Matthias Troyer,3 Eddy Ardonne,4,5 and Parsa Bonderson6 1

Source URL: www.fysik.su.se