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Bücher von Lutz Angermann

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  • 11% sparen
  • 20% sparen
    - Examples and Applications in Computational Fluid Dynamics
    von Lutz Angermann
    124,00 €

    This book will interest researchers, scientists, engineers and graduate students in many disciplines, who make use of mathematical modeling and computer simulation. Although it represents only a small sample of the research activity on numerical simulations, the book will certainly serve as a valuable tool for researchers interested in getting involved in this multidisciplinary field. It will be useful to encourage further experimental and theoretical researches in the above mentioned areas of numerical simulation.

  • 20% sparen
    - Applications, Examples and Theory
    von Lutz Angermann
    140,00 €

    This book will interest researchers, scientists, engineers and graduate students in many disciplines, who make use of mathematical modeling and computer simulation. Although it represents only a small sample of the research activity on numerical simulations, the book will certainly serve as a valuable tool for researchers interested in getting involved in this multidisciplinary ¿eld. It will be useful to encourage further experimental and theoretical researches in the above mentioned areas of numerical simulation.

  • 13% sparen
    - Cubically Polarizable Layers
    von Lutz Angermann
    112,00 €

    Chapter 1 starts from the Maxwell's equations and develops a wave propagation theory in plate-like media with nonlinear polarizability. In chapter 2 a theoretical framework in terms of weak solutions is given in order to prove the existence and uniqueness of a solution of the semilinear boundary-value problem derived in the first chapter.

  • 11% sparen
    - Cubically Polarizable Layers
    von Lutz Angermann & Vasyl V. Yatsyk
    114,00 €

    Chapter 1 starts from the Maxwell's equations and develops a wave propagation theory in plate-like media with nonlinear polarizability. In chapter 2 a theoretical framework in terms of weak solutions is given in order to prove the existence and uniqueness of a solution of the semilinear boundary-value problem derived in the first chapter.

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