Joseph Fourier

Results: 743



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521Joseph Fourier University

ChinaAccess4EU: Supporting the EU access to Chinese research & innovation programmes ChinaAccess4EU Supporting the EU access to Chinese research & innovation programmes Second Project Workshop - Grenoble 31st March 2011

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Source URL: www.access4.eu

Language: English - Date: 2014-05-19 09:07:13
    522Signal processing / Applied mathematics / Joseph Fourier / Digital signal processing / Filter theory / Finite impulse response / Fourier analysis / Linear filter / Fourier transform / Mathematical analysis / Integral transforms / Mathematics

    V Contents Preface XI List of Symbols and Acronyms 1

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    Source URL: www.wiley-vch.de

    Language: English - Date: 2014-05-26 21:05:48
    523Fourier analysis / Mathematics / Signal processing / Integral transforms / Joseph Fourier / Waveform / Sine wave / Sampling / Fourier transform / Mathematical analysis / Physics / Wave mechanics

    Ft_01_6.mcd[removed]The Fourier Transform, Part I: The Fourier transform is a mathematical method for describing a continuous function as a series of

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    Source URL: science.widener.edu

    Language: English - Date: 1997-07-23 10:18:38
    524Integral transforms / Joseph Fourier / Physical quantities / Fourier transform / Frequency / Mathematical analysis / Physics / Fourier analysis

    Ft_04_6.mcd[removed]The Fourier Transform, Part IV: The Fourier transform is a mathematical method for describing any continuous function as a series

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    Source URL: science.widener.edu

    Language: English - Date: 1997-07-23 10:18:44
    525Fourier analysis / Integral transforms / Joseph Fourier / Sine / Fourier transform / Trigonometric functions / Mathematical analysis / Trigonometry / Mathematics

    Ft_03_6.mcd[removed]The Fourier Transform, Part III: The Fourier transform is a mathematical method to describe a continuous function as a series of

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    Source URL: science.widener.edu

    Language: English - Date: 1997-07-23 10:18:43
    526Fax / Grenoble / Postal codes in France / Technology / Email / Joseph Fourier University

    Microsoft Word - Author data form.doc

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    Source URL: grenoblesciences.ujf-grenoble.fr

    Language: English - Date: 2008-03-27 04:33:03
    527Numerical linear algebra / Joseph Fourier / Mathematical physics / Matrices / Numerical analysis / Multigrid method / Relaxation / Fourier analysis / Fourier series / Mathematics / Algebra / Linear algebra

    NUMERICAL LINEAR ALGEBRA WITH APPLICATIONS Numer. Linear Algebra Appl. 0000; 00:1–24 Published online in Wiley InterScience (www.interscience.wiley.com). DOI: [removed]nla A generalized predictive analysis tool for mult

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    Source URL: neumann.math.tufts.edu

    Language: English - Date: 2013-12-16 12:39:56
    528Partial differential equations / Joseph Fourier / Mathematical physics / Linear algebra / Numerical analysis / Multigrid method / Relaxation / Fourier series / Fourier analysis / Mathematics / Mathematical analysis / Algebra

    A LOCAL FOURIER ANALYSIS FRAMEWORK FOR FINITE-ELEMENT DISCRETIZATIONS OF SYSTEMS OF PDES∗ SCOTT P. MACLACHLAN† AND CORNELIS W. OOSTERLEE ‡

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    Source URL: neumann.math.tufts.edu

    Language: English - Date: 2009-09-04 09:25:12
    529Numerical linear algebra / Joseph Fourier / Mathematical physics / Matrices / Numerical analysis / Multigrid method / Relaxation / Fourier analysis / Fourier series / Mathematics / Algebra / Linear algebra

    NUMERICAL LINEAR ALGEBRA WITH APPLICATIONS Numer. Linear Algebra Appl. 0000; 00:1–24 Published online in Wiley InterScience (www.interscience.wiley.com). DOI: [removed]nla A generalized predictive analysis tool for mult

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    Source URL: neumann.math.tufts.edu

    Language: English - Date: 2013-12-16 12:39:56
    530Partial differential equations / Joseph Fourier / Mathematical physics / Linear algebra / Numerical analysis / Multigrid method / Relaxation / Fourier series / Fourier analysis / Mathematics / Mathematical analysis / Algebra

    A LOCAL FOURIER ANALYSIS FRAMEWORK FOR FINITE-ELEMENT DISCRETIZATIONS OF SYSTEMS OF PDES∗ SCOTT P. MACLACHLAN† AND CORNELIS W. OOSTERLEE ‡

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    Source URL: neumann.math.tufts.edu

    Language: English - Date: 2009-09-04 09:25:12
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