Finite

Results: 6380



#Item
81FINITE FIELDS KEITH CONRAD This handout discusses finite fields: how to construct them, properties of elements in a finite field, and relations between different finite fields. We write Z/(p) and Fp interchangeably for t

FINITE FIELDS KEITH CONRAD This handout discusses finite fields: how to construct them, properties of elements in a finite field, and relations between different finite fields. We write Z/(p) and Fp interchangeably for t

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Source URL: www.math.uconn.edu

Language: English - Date: 2018-02-04 15:14:04
    82Poisson’s Equation 3D Poisson’s equation is solved three dimensionally in cuboid shape structure Ω using finite element method. Variable is u and S is side surfaces of Ω. (1) ∇ ∙ ∇u = f in Ω

    Poisson’s Equation 3D Poisson’s equation is solved three dimensionally in cuboid shape structure Ω using finite element method. Variable is u and S is side surfaces of Ω. (1) ∇ ∙ ∇u = f in Ω

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    Source URL: isml.unit.oist.jp

    - Date: 2010-10-05 02:40:14
      83THE CATENARY DEGREE OF KRULL MONOIDS II arXiv:1407.0548v1 [math.AC] 2 Jul 2014 ALFRED GEROLDINGER AND QINGHAI ZHONG Abstract. Let H be a Krull monoid with finite class group G such that every class contains a prime

      THE CATENARY DEGREE OF KRULL MONOIDS II arXiv:1407.0548v1 [math.AC] 2 Jul 2014 ALFRED GEROLDINGER AND QINGHAI ZHONG Abstract. Let H be a Krull monoid with finite class group G such that every class contains a prime

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      Source URL: qinghai-zhong.weebly.com

      Language: English - Date: 2014-07-04 02:14:30
        84Finite Element Method - Structural analysis VSMN30 Course programme 2017 Finite element method – Structural analysis

        Finite Element Method - Structural analysis VSMN30 Course programme 2017 Finite element method – Structural analysis

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        Source URL: www.byggmek.lth.se

        - Date: 2017-10-31 10:36:50
          85Fast Arithmetics in Artin-Schreier Towers over Finite Fields Luca De Feo Éric Schost LIX, École Polytechnique

          Fast Arithmetics in Artin-Schreier Towers over Finite Fields Luca De Feo Éric Schost LIX, École Polytechnique

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          Source URL: cs.uwaterloo.ca

          Language: English - Date: 2015-10-14 23:46:10
            86Simulating Unary Context-Free Grammars and Pushdown Automata with Finite Automata Giovanni Pighizzini Dipartimento di Informatica e Comunicazione Università degli Studi di Milano ITALY

            Simulating Unary Context-Free Grammars and Pushdown Automata with Finite Automata Giovanni Pighizzini Dipartimento di Informatica e Comunicazione Università degli Studi di Milano ITALY

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            Source URL: pighizzini.di.unimi.it

            Language: English - Date: 2008-11-12 17:28:53
              87Determinism versus Nondeterminism in Two-Way Finite Automata Recent Results around the Sakoda and Sipser Question Giovanni Pighizzini Dipartimento di Informatica

              Determinism versus Nondeterminism in Two-Way Finite Automata Recent Results around the Sakoda and Sipser Question Giovanni Pighizzini Dipartimento di Informatica

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              Source URL: pighizzini.di.unimi.it

              Language: English - Date: 2012-09-04 12:11:30
                88Particle Beams • Not just one particle, but a “bunch” of particles • Finite spread in particle properties ‣ energy / momentum spread ‣ position / direction spread • Characterization in terms of “phase spa

                Particle Beams • Not just one particle, but a “bunch” of particles • Finite spread in particle properties ‣ energy / momentum spread ‣ position / direction spread • Characterization in terms of “phase spa

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                Source URL: nicadd.niu.edu

                Language: English - Date: 2018-01-15 13:38:16
                  89Quantum Fields at Finite T and µ V. L. Yudichev Quantum Statistical Mechanics

                  Quantum Fields at Finite T and µ V. L. Yudichev Quantum Statistical Mechanics

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                  Source URL: theor.jinr.ru

                  Language: English - Date: 2006-08-28 01:47:36
                    90David Vogan 1. Why representations? Fourier series Finite-diml representations

                    David Vogan 1. Why representations? Fourier series Finite-diml representations

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                    Source URL: atlas.math.umd.edu

                    Language: English - Date: 2012-08-22 10:30:05