dominik rogula (1 risultati)

Hardcover. Condizione: Good. Oversized hardcover, weight over 1kg, revised & enlarged translation, xiii + 488 pages, NOT ex-library. Extensive age-spotting on page edges externally. Interior is clean and bright with unmarked text, free of inscriptions and stamps, firmly bound. Boards show light handling wear. Issued without a dust jacket. -- This book aims at a monographic presentation of mechanical vibrations and the methods of their description and calculation. A comprehensive and fairly complete presentation of linear vibrations in discrete systems is followed by qualitative and quantitative investigations of non-linear vibrations of systems with one and several degrees of freedom. An extensive description of vibrations of continuous engineering systems, i.e., shells, plates, membranes, beams, bars, is presented in Part III. Vibrations of torsional-flexural systems and rotating shafts are also discussed. The presentation of self-excited, parametrically excited, non-autonomous vibrations and vibrations in inhomogeneous systems is unique. The approximate methods applied in continuum systems explain the origin of the equations considered in Parts I and II. The method of finite element makes it possible to calculate vibrations of very complicated systems, for example of aircraft. In the book the concept of natural (principal) vibrations consistently integrates the methods of solving discrete and continuous systems. Part IV presents the physical theories explaining the substantiation of continuum models. The special phenomena which cannot be explained by the continuum theories are discussed by making use of the simple models of the theory of crystals. The last part of the book is devoted to a probabilistic description of vibrations. The reader will also find in it a comprehensive introduction to the probability and random phenomena. Owing to the authors' considerable teaching experience the most important patterns are explained in a particularly lucid way. The book will be of interest to scientists, to civil and mechanical engineers, and even to graduate students interested in vibrations. -- Contents: Part I: Linear Vibration of Discrete Systems: 1 Kinematics of Vibration 2 Vibration of Systems with One Degree of Freedom 3 Parametric Vibrations 4 Vibration Equations for Systems with a Finite Number of Degrees of Freedom 5 Principle Vibrations of Discrete Systems 6 Free Vibrations 7 Forced Vibrations 8 Forced Vibrations of a Damped System. Application of the Laplace Transformation 9 Vibration Control; Part II: Non-linear Vibrations of Discrete Systems: 1 Systems with One Degree of Freedom 2 Stability of Non-linear Systems 3 Forced Vibration 4 Systems with a Finite Number of Degrees of Freedom; Part III: Vibrations of Continuous Engineering Systems: 1 Vibration Equations for Engineering Systems Described by the Wave Equation 2 Free Vibration of Wave Systems 3 Forced Vibration of Wave Systems 4 Transverse Vibration of Beams 5 Torsional Flexural Vibrations 6 Vibration of Rotating Shafts 7 Vibrations of One-dimensional Systems: Self-excited and Parametrically Excited Vibrations 8 Vibration of Membranes 9 Vibration of Plates 10 Vibrations of Shells 11 Non-linear Vibrations of Continuous Engineering Systems 12 Approximate Methods 13 Finite Element Method; Part IV: Physical Foundations of the Vibration Theory of Solids: 1 Crystal Structure 2 Dynamic Atomic Models 3 Dynamic Matrices of Crystal Lattices 4 Construction of Models of Lattice Dynamics 5 Vibrations of Chain Models 6 Vibrations of a 3D Lattice 7 Forced Vibrations 8 Vibrations of Imperfect Lattices; Part V: Stochastic Dynamics of Vibratory Systems: 1 Mathematical Preliminaries 2 Random Vibrations of Discrete Systems 3 Random Vibrations of Continuous Systems; References; Index.