Theory of Oscillators presents the applications and exposition of the qualitative theory of differential equations. This book discusses the idea of a discontinuous transition in a dynamic process. Organized into 11 chapters, this book begins with an overview of the simplest type of oscillatory system in which the motion is described by a linear differential equation. This text then examines the character of the motion of the representative point along the hyperbola. Other chapters consider examples of two basic types of non-linear non-conservative systems, namely, dissipative systems and self-oscillating systems. This book discusses as well the discontinuous self-oscillations of a symmetrical multi-vibrator neglecting anode reaction. The final chapter deals with the immense practical importance of the stability of physical systems containing energy sources particularly control systems. This book is a valuable resource for electrical engineers, scientists, physicists, and mathematicians.Adiwes International Series in Physics A. A. Andronov, A. A. Vitt, S. E. Khaikin ... To determine the boundary line Sa#39; of sheet (I), we note that # reduces to zero, changing its sign from positive to negative, only at points of the half line 3 = x +6, = 0, anbsp;...

Title | : | Theory of Oscillators |

Author | : | A. A. Andronov, A. A. Vitt, S. E. Khaikin |

Publisher | : | Elsevier - 2013-10-22 |

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