Euclidean domain

Results: 106



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1

REMARKS ABOUT EUCLIDEAN DOMAINS KEITH CONRAD 1. Introduction The following definition of a Euclidean (not Euclidian!) domain is very common in textbooks. We write N for {0, 1, 2, . . . }.

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Source URL: www.math.uconn.edu

Language: English - Date: 2016-07-05 09:23:56
    2

    Some open problems about tilings and spectra Mihalis Kolountzakis, University of Crete We will discuss some open problems related to when a domain (in Euclidean space or other group) tiles space by translations and also

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    Source URL: icerm.brown.edu

    - Date: 2018-05-24 14:48:25
      3Surfaces / Differential geometry of surfaces / Topology / Space / Mathematics / Differential geometry / Differential topology / Analytic geometry / Gaussian curvature

      Singularities of the asymptotic completion of developable M¨obius strips Kosuke Naokawa Email: Let U be an open domain in Euclidean two-space R2 and f : U −→ R3 a C ∞ map. A point p ∈ U

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      Source URL: gigda.ugr.es

      Language: English - Date: 2011-10-21 04:10:12
      4Algebra / Mathematics / Abstract algebra / Polynomials / Computer algebra / Ring theory / Commutative algebra / Polynomial / Primitive part and content / Euclidean domain / Ring / Remainder

      POLYDIV: Enhanced Polynomial Division Francis J. Wright School of Mathematical Sciences Queen Mary and Westfield College University of London Mile End Road, London E1 4NS, UK.

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      Source URL: reduce-algebra.com

      Language: English - Date: 2008-12-30 11:47:14
      5Neuroimaging / Multivariate statistics / Magnetic resonance imaging / Cognitive neuroscience / Neurotechnology / Functional magnetic resonance imaging / Independent component analysis / Voxel / Electroencephalography / Principal component analysis / Euclidean vector / Complex number

      Magnetic Resonance in Medicine 48:180 –Independent Component Analysis of fMRI Data in the Complex Domain V.D. Calhoun,1,4* T. Adalı,4 G.D. Pearlson,1 P.C.M. van Zijl,2,3 and J.J. Pekar2,3* In BOLD fMRI a s

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      Source URL: mialab.mrn.org

      Language: English - Date: 2011-04-29 13:52:47
      6Mathematics / Algebra / Abstract algebra / Ring theory / Algebraic number theory / Commutative algebra / Integer factorization algorithms / Greatest common divisor / Euclidean algorithm / Unique factorization domain / Factorization / Gaussian integer

      Introduction to Number Theory Supplement on Gaussian Integers Spring 2016 Last Updated: April 10, 2016 This is a brief supplemental note on the Gaussian integers, written for my

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      Source URL: davidlowryduda.com

      Language: English - Date: 2016-04-10 04:24:41
      7

      SEMI-DISCRETE CONSTANT MEAN CURVATURE SURFACES ¨ CHRISTIAN MULLER Abstract. We study semi-discrete surfaces in three dimensional euclidean space which are defined on a parameter domain consisting of one smooth and one d

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

      Language: English - Date: 2015-10-29 14:43:33
        8Algebra / Mathematics / Vectors / Mathematical analysis / Linear algebra / Abstract interpretation / Vector space / Euclidean vector / X86 / Derivative / FO / Information Processing Language

        An Abstract Domain for Bit-Vector Inequalities⋆ Tushar Sharma1 , Aditya Thakur1 , and Thomas Reps1,2 1 University of Wisconsin; Madison, WI, USA 2

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        Source URL: research.cs.wisc.edu

        Language: English - Date: 2013-04-18 10:33:36
        9

        MATH 210A PRACTICE MIDTERM 1. √ Recall that the Gaussian integers Z[i] form a euclidean domain (with norm |a + bi| = a2 + b2 ), and thus a principal ideal domain. State the classification theorem for finitelygenerated

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        Source URL: math.stanford.edu

        - Date: 2014-11-02 19:33:32
          10Computing / MetaPost / PostScript / Public domain software / Cartesian coordinate system / Plot / Euclidean vector / Mathematics / Algebra / Vector graphics markup languages

          MetaPlot, MetaContour, and Other Collaborations with METAPOST Brooks Moses Mechanical Engineering, Stanford University, Building 520, Stanford, CA 94305

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          Source URL: mirror.math.ku.edu

          Language: English - Date: 2004-07-01 13:22:00
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