## Complex Analysis for Mathematics and Engineering, Volume 1Complex Analysis for Mathematics and Engineering strikes a balance between the pure and applied aspects of complex analysis, and presents concepts using a clear writing style. Believing that mathemati |

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### Contents

Complex Numbers | 1 |

Complex Functions | 49 |

Analytic and Harmonic Functions | 93 |

Sequences Julia and Mandelbrot Sets and Power Series | 125 |

Elementary Functions | 161 |

Complex Integration | 201 |

Taylor and Laurent Series | 261 |

### Other editions - View all

Complex analysis for mathematics and engineering John H. Mathews,Russell W. Howell Snippet view - 1996 |

Complex Analysis for Mathematics and Engineering John H. Mathews,Russell W. Howell No preview available - 1997 |

### Common terms and phrases

analytic function angle antiderivative Arcsin Arctan axis bilinear transformation boundary values Cauchy Cauchy-Goursat theorem Cauchy-Riemann equations Cauchy's integral formula Classroom Notes coefficients Complex Analysis complex function complex numbers complex potential Complex Variables compute conformal mapping contour integral Corollary cosh curve defined Definition denote derivative differentiable Dirichlet problem Evaluate EXAMPLE EXERCISES FOR SECTION Experience for Undergraduates Find the image fluid flow Fourier series given gives harmonic function Identity inequality integral formula inverse Jstor Laplace transform Laurent series Let f limit line segment logarithm Maclaurin series Math obtain one-to-one parametrization point zq polynomial positively oriented Proof properties quadrant real number reie result Riemann right half-plane satisfies sequence series representation Show shown in Figure simply connected domain singularity sinh Solution streamlines Undergraduates Project unit circle upper half-plane vector vertical Write a paper