Singular integral

Results: 40



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11NUMERICAL APPROXIMATION OF THE MASSER-GRAMAIN CONSTANT TO FOUR DECIMAL DIGITS: δ = GUILLAUME MELQUIOND AND W. GEORG NOWAK AND PAUL ZIMMERMANN Abstract. We prove that the constant δ studied by Masser, Gramain,

NUMERICAL APPROXIMATION OF THE MASSER-GRAMAIN CONSTANT TO FOUR DECIMAL DIGITS: δ = GUILLAUME MELQUIOND AND W. GEORG NOWAK AND PAUL ZIMMERMANN Abstract. We prove that the constant δ studied by Masser, Gramain,

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Source URL: www.lri.fr

Language: English - Date: 2012-12-17 10:56:55
12Appendix by D. Zagier The Eichler-Selberg Trace Formula on SLiZ) Throughout this appendix we let r=r(1)=SL 2 (Z). We let Fbe a fundamental domain for r in D. We fix a weight k even ~4. We write T(m) instead of Tk(m) for

Appendix by D. Zagier The Eichler-Selberg Trace Formula on SLiZ) Throughout this appendix we let r=r(1)=SL 2 (Z). We let Fbe a fundamental domain for r in D. We fix a weight k even ~4. We write T(m) instead of Tk(m) for

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Source URL: people.mpim-bonn.mpg.de

Language: English - Date: 2014-05-15 08:11:02
13Forum for Electromagnetic Research Methods and Application Technologies (FERMAT) Volume Singular Integral Equation Method for Solving Problems of Diffraction of Electromagnetic Waves by a Dielectric Inhomogeneous Body i

Forum for Electromagnetic Research Methods and Application Technologies (FERMAT) Volume Singular Integral Equation Method for Solving Problems of Diffraction of Electromagnetic Waves by a Dielectric Inhomogeneous Body i

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Source URL: www.e-fermat.org

Language: English - Date: 2014-04-15 11:39:24
    14Dynamische Systeme 13 small singular set. Using this the following result on the differentiability of the stable norm S was presented

    Dynamische Systeme 13 small singular set. Using this the following result on the differentiability of the stable norm S was presented

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    Source URL: www.imcce.fr

    Language: English - Date: 2015-07-13 14:40:04
    15ˇ COMPARING HOMOLOGIES: CECH’S THEORY, SINGULAR CHAINS, INTEGRAL FLAT CHAINS AND INTEGRAL CURRENTS THIERRY DE PAUW

    ˇ COMPARING HOMOLOGIES: CECH’S THEORY, SINGULAR CHAINS, INTEGRAL FLAT CHAINS AND INTEGRAL CURRENTS THIERRY DE PAUW

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    Source URL: www.uclouvain.be

    Language: English - Date: 2014-02-09 15:34:02
      16Quenching for a Reaction-Diffusion System with Coupled Inner Singular Absorption Terms

      Quenching for a Reaction-Diffusion System with Coupled Inner Singular Absorption Terms

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      Source URL: www.boundaryvalueproblems.com

      Language: English
        17Efficient parameter estimation and implementation of a contour integral-based eigensolver Tetsuya Sakurai†,‡ , Yasunori Futamura† and Hiroto Tadano† † Department of Computer Science, University of Tsukuba ‡

        Efficient parameter estimation and implementation of a contour integral-based eigensolver Tetsuya Sakurai†,‡ , Yasunori Futamura† and Hiroto Tadano† † Department of Computer Science, University of Tsukuba ‡

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        Source URL: www.cs.tsukuba.ac.jp

        Language: English - Date: 2012-11-23 21:59:18
        18An adaptive fast direct solver for boundary integral equations in two dimensions

        An adaptive fast direct solver for boundary integral equations in two dimensions

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        Source URL: www.math.ucdavis.edu

        Language: English - Date: 2015-01-03 20:56:01
        19ON THE NUMERICAL EVALUATION OF THE SINGULAR INTEGRALS OF SCATTERING THEORY JAMES BREMER∗,‡ AND ZYDRUNAS GIMBUTAS† Abstract. In a previous work, the authors introduced a scheme for the numerical evaluation of the si

        ON THE NUMERICAL EVALUATION OF THE SINGULAR INTEGRALS OF SCATTERING THEORY JAMES BREMER∗,‡ AND ZYDRUNAS GIMBUTAS† Abstract. In a previous work, the authors introduced a scheme for the numerical evaluation of the si

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        Source URL: www.math.ucdavis.edu

        Language: English - Date: 2015-01-03 20:55:29
        20¨ A NYSTROM METHOD FOR WEAKLY SINGULAR INTEGRAL OPERATORS ON SURFACES JAMES BREMER∗,‡ AND ZYDRUNAS GIMBUTAS†

        ¨ A NYSTROM METHOD FOR WEAKLY SINGULAR INTEGRAL OPERATORS ON SURFACES JAMES BREMER∗,‡ AND ZYDRUNAS GIMBUTAS†

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        Source URL: www.math.ucdavis.edu

        Language: English - Date: 2015-01-03 20:55:43