An Attack on a Trace-Zero Cryptosystem Claus Diem and Jasper Scholten Institut f¨ ur Experimentelle Mathematik, Universit¨ at Duisburg-Essen, Germany and

Source URL: www.mathematik.uni-leipzig.de

Introducing the Differentiated All-Pole and One-Zero Gammatone Filter Responses and their Analog VLSI Log-domain Implementation A. G. Katsiamis1, E. M. Drakakis2 Richard F. Lyon, Fellow, IEEE

Source URL: www.dicklyon.com

Improving Zero-shot Translation of Low-Resource Languages Surafel M. Lakew1,2, Quintino F. Lotito2, Matteo Negri1, Marco Turchi1, Marcello Federico1 1 Fondazione Bruno Kessler | 2University of Trento, Trento, Italy

Source URL: workshop2017.iwslt.org

Inertial Confinement Fusion & Antimatter Catalyzed Fusion for Space Propulsion K F Long The Tau Zero Foundation

Source URL: www.icarusinterstellar.org

I N F S Y S R E S E A R C H R

Source URL: www.kr.tuwien.ac.at

• Artificial intelligence
• Logic programming
• Academia
• Decision theory
• Game theory
• Non-cooperative games
• Situation calculus
• Nash equilibrium
• Zero-sum game
• Markov decision process
• Strategy
• Mathematical optimization

! Press Release 10TH ANNUAL SAN FRANCISCO FROZEN FILM FESTIVAL Contact: RELEASE

Source URL: www.frozenfilmfestival.com

• California
• San Francisco Bay Area
• Film festival
• S.F. Frozen Film Festival
• Roxie Theater
• Zero

FORUMnews Z e i tsc h r i f t F orum P r a x i s p ä d i at r i e F P P Somme rVision Zero: Kein Kind soll ertrinken

Source URL: www.kinderaerzteschweiz.ch

O F FI CE OF T H E M A Y OR

Source URL: www.sfbike.org

• Transportation in California
• California
• San Francisco Municipal Railway
• San Francisco Municipal Transportation Agency
• Vision Zero
• San Francisco
• San Francisco Bicycle Plan

AMOEBAS OF GENUS AT MOST ONE THORSTEN THEOBALD AND TIMO DE WOLFF Abstract. The amoeba of a Laurent polynomial f ∈ C[z1±1 , . . . , zn±1 ] is the image of its zero set V(f ) under the log-absolute-value map. Understan

Source URL: www.math.uni-frankfurt.de

• Mathematics
• Algebra
• Mathematical analysis
• Algebraic geometry
• Amoeba
• Polynomials
• Field theory
• Complex analysis
• Operator theory
• Julia set
• Fundamental theorem of algebra

Problems for Hausel’s Lectures 1. Assume E and F are stable bundles on a smooth projective curve C of the same slope. (a) Show that if f : E → F is a non-zero homomorphism then it is an isomorphism. (b) Deduce that a

Source URL: m2.geometry.de

• Algebraic geometry
• Vector bundles
• Projective variety
• Ample line bundle
• Stable vector bundle
• Smooth scheme
• Torsion tensor
• Tangent bundle
• Moduli space
• Projective bundle
• Coherent sheaf cohomology