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    The Helmholtz Equation

    New search for: Chen, Goong
    New search for: Zhou, Jianxin

    Abstract The Helmholtz equation 7.1 $$(\Delta + k^2)w(x) = 0$$ arises naturally in physical applications related to wave propagation and vibration phenomena. We mention several important examples.

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    The Helmholtz Equation

    New search for: Chen, Goong
    New search for: Zhou, Jianxin

    Abstract The Helmholtz equation 7.1 $$(\Delta + k^2)w(x) = 0$$ arises naturally in physical applications related to wave propagation and vibration phenomena. We mention several important examples.

    Access

    Check access
    Check availability in my library
    Order at Subito €

    The Helmholtz Equation

    New search for: Chen, Goong
    New search for: Zhou, Jianxin

    Abstract The Helmholtz equation 7.1 $$(\Delta + k^2)w(x) = 0$$ arises naturally in physical applications related to wave propagation and vibration phenomena. We mention several important examples.

    Access

    Check access
    Check availability in my library
    Order at Subito €

    Access

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    Check availability in my library
    Order at Subito €

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    Document information
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    Title:

    The Helmholtz Equation

    Contributors:

    Chen, Goong (author) / Zhou, Jianxin (author)

    Published in:

    Boundary Element Methods with Applications to Nonlinear Problems ; 301-372

    Atlantis Studies in Mathematics for Engineering and Science ; 7

    Publication date:

    2010-01-01

    Size:

    72 pages

    ISBN:

    978-94-91216-27-5

    ISSN:

    1875-7642

    DOI:

    https://doi.org/10.2991/978-94-91216-27-5_7

    Type of media:

    Article/Chapter (Book)

    Type of material:

    Electronic Resource

    Language:

    English

    Keywords:

    Nonlinear Problem , Boundary Element Method , Neumann Problem , Boundary Integral Equation , Helmholtz Equation Mathematics , Operator Theory , Numerical Analysis

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