Mathematics for physicists and engineers : fundamentals and interactive study guide

著者

    • John, Sebastian
    • Weber, Wolfgang J.
    • Schuster, Peter
    • Grosjean, Jean

書誌事項

Mathematics for physicists and engineers : fundamentals and interactive study guide

Klaus Weltner ... [et al.]

Springer, c2014

2nd ed

タイトル別名

Mathematik für Physiker und Ingenieure

大学図書館所蔵 件 / 全7件

この図書・雑誌をさがす

注記

Other authors: Sebastian John, Wolfgang J. Weber, Peter Schuster, Jean Grosjean

Includes index

内容説明・目次

内容説明

This textbook offers an accessible approach to the subject of mathematics which divides the topic into smaller units, guiding students through questions, exercises and problems designed to slowly increase student confidence and experience. The sequence of studies is individualised according to performance and can be regarded as full tutorial course. The study guide satisfies two objectives simultaneously: firstly it enables students to make effective use of the textbook and secondly it offers advice on the improvement of study skills. Empirical studies have shown that the student's competence for using written information has improved significantly by using this study guide. The new edition includes a new chapter on Fourier integrals and Fourier transforms, numerous sections had been updated, 30 new problems with solutions had been added. The interactive study guide has seen a substantial update.

目次

  • Preface.- Vector Algebra I: Scalars and Vectors.- Vector Algebra II: Scalar and Vector Products.- Functions.- Exponential, Logarithmic and Hyperbolic Functions.- Differential Calculus.- Integral Calculus.- Applications of Integration.- Taylor Series and Power Series.- Complex Numbers.- Differential Equations.- Laplace Transforms.- Functions of Several Variables
  • Partial Differentiation
  • and Total Differentiation.- Multiple Integrals
  • Coordinate Systems.- Transformation of Coordinates
  • Matrices.- Sets of Linear Equations
  • Determinants.- Eigenvalues and Eigenvectors of Real Matrices.- Vector Analysis: Surface Integrals, Divergence, Curl and Potential.- Fourier Series
  • Harmonic Analysis.- Probability Calculus.- Probability Distributions.- Theory of Errors.- Fourier Transforms and Fourier Integrals.- Solutions.- Index.

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