Elementary Computation of Object Approach by a Wide-Field Visual Neuron Nicholas Hatsopoulos; Fabrizio Gabbiani; Gilles Laurent Science, New Series, Vol. 270, NoNov. 10, 1995), ppStable URL: http://

Source URL: cdn.hackaday.io

NBER WORKING PAPER SERIES TWIN PICKS: DISENTANGLING THE DETERMINANTS OF RISK-TAKING IN HOUSEHOLD PORTFOLIOS Laurent E. Calvet Paolo Sodini

Source URL: www.istfin.eco.usi.ch

THE LOCATION OF NONCROSSED PRODUCTS IN BRAUER GROUPS OF LAURENT SERIES FIELDS OVER GLOBAL FIELDS TIMO HANKE AND JACK SONN Abstract. Since Amitsur’s discovery of noncrossed product division algebras more than 35 years a

Source URL: www.math.rwth-aachen.de

• Algebra
• Abstract algebra
• Ring theory
• Class field theory
• Algebraic number theory
• Conductor
• Brauer group
• Algebraic number field
• Field extension
• Degree of a field extension
• Number theory
• Artin conductor

Formal Proofs for Taylor Models in Coq Ioana Paşca LIP, ENS Lyon joint work with Nicolas Brisebarre, Mioara Joldeş, Erik Martin-Dorel, Micaela Mayero, Jean-Michel Muller, Laurence Rideau & Laurent Théry

Source URL: raim2012.u-bourgogne.fr

• Mathematical analysis
• Mathematics
• Numerical analysis
• Algebra
• Polynomial
• Taylor series
• Interval arithmetic

BETA-CONTINUED FRACTIONS OVER LAURENT SERIES M. JELLALI1 , M. MKAOUAR, K. SCHEICHER2 , AND J. M. THUSWALDNER3 Abstract. The present paper is devoted to a new notion of continued fractions in the field of Laurent series o

Source URL: institute.unileoben.ac.at

Under consideration for publication in Math. Proc. Camb. Phil. Soc. 1 Number systems and tilings over Laurent series By TOBIAS BECK†

Source URL: institute.unileoben.ac.at

1 Blind Denoising with Random Greedy Pursuits Manuel Moussallam∗ , Alexandre Gramfort† , Laurent Daudet∗ , and Ga¨el Richard† ∗ Institut

Source URL: arxiv.org

• Signal processing
• Mathematical analysis
• Electrical engineering
• Timefrequency analysis
• Statistics
• Noise
• Wavelet
• Multivariate statistics
• Time series analysis
• IP
• Noise reduction
• Sparse approximation

Math 416 Complex variables Solutions to Problem Set 9 1. You can show that the given function is entire by finding the Laurent series of f (z) at z = ±π/2. You can also argue as follows: First we show that the function

Source URL: www.math.wustl.edu

Curvelets and Wave Atoms for Mirror-Extended Images Laurent Demanet† and Lexing Ying‡ † Department of Mathematics, Stanford University, Stanford CA94305 ‡ Department of Mathematics, University of Texas at Austin,

Source URL: www.waveatom.org

• Algebra
• Digital signal processing
• Joseph Fourier
• Unitary operators
• Integral transforms
• Discrete cosine transform
• Fourier transform
• Curvelet
• Fourier series
• Mathematical analysis
• Mathematics
• Fourier analysis

MATH2403/Ass7THE UNIVERSITY OF HONG KONG DEPARTMENT OF MATHEMATICS MATH2403: Functions of a Complex Variable 1. Find out the principal parts in the Laurent series expansions of the following functions f (z) at

Source URL: hkumath.hku.hk

• Mathematical series
• Essential singularity
• Laurent series
• Pole
• Argument principle
• Residue
• Mathematical analysis
• Complex analysis
• Meromorphic functions