Description

Book Synopsis
Applied Mathematics in Hydraulic Engineering is an excellent teaching guide and reference to treating nonlinear mathematical problems in hydraulic, hydrologic and coastal engineering. Undergraduates studying civil and coastal engineering, as well as analysis and differential equations, are started off applying calculus to the treatment of nonlinear partial differential equations, before given the chance to practice real-life problems related to the fields. This textbook is not only a good source of teaching materials for teachers or instructors, but is also useful as a comprehensive resource of mathematical tools to researchers.

Table of Contents
Calculus; Vector & Tensor; Complex Functions; Conformal Mapping; Special Functions; Fourier Series; Fourier & Laplace Transformations; Partial Differential Equations of the First & Second Orders; Nonlinear Equations; Linearization Methods; Boundary Layer Theory; Method of Variation; Perturbation Method; Nonlinear System Analysis.

Applied Mathematics In Hydraulic Engineering: An

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A Hardback by Kazumasa Mizumura

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    View other formats and editions of Applied Mathematics In Hydraulic Engineering: An by Kazumasa Mizumura

    Publisher: World Scientific Publishing Co Pte Ltd
    Publication Date: 31/05/2011
    ISBN13: 9789814299558, 978-9814299558
    ISBN10: 9814299553

    Description

    Book Synopsis
    Applied Mathematics in Hydraulic Engineering is an excellent teaching guide and reference to treating nonlinear mathematical problems in hydraulic, hydrologic and coastal engineering. Undergraduates studying civil and coastal engineering, as well as analysis and differential equations, are started off applying calculus to the treatment of nonlinear partial differential equations, before given the chance to practice real-life problems related to the fields. This textbook is not only a good source of teaching materials for teachers or instructors, but is also useful as a comprehensive resource of mathematical tools to researchers.

    Table of Contents
    Calculus; Vector & Tensor; Complex Functions; Conformal Mapping; Special Functions; Fourier Series; Fourier & Laplace Transformations; Partial Differential Equations of the First & Second Orders; Nonlinear Equations; Linearization Methods; Boundary Layer Theory; Method of Variation; Perturbation Method; Nonlinear System Analysis.

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