Nonlinear Oscillations : Exact Solutions and their Approximations / by Ivana Kovacic
By: Kovacic, Ivana, autor
Material type:
E-bookSeries: (Engineering (SpringerNature-11647)); (Engineering (R0) (SpringerNature-43712)).Publisher: Cham : Springer International Publishing, 2020Edition: First edition 2020.Description: 1 recurso en línea (X, 273 páginas) : 123 ilustraciones, 105 ilustraciones a color.ISBN: 9783030531720.Subject: Oscilaciones no lineales
| Item type | Current library | Collection | Call number | Status | Date due | Barcode | Item holds | |
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LIBRO-E NO PRÉSTAMO
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Madrid Digital Acceso Electrónico (UEM) | Ciencias e Ingeniería | QA867.5 2020 EB (Browse shelf(Opens below)) | Acceso electrónico | eBook.18112025 |
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| QA865 2015 EB Noise and Vibration in Friction Systems | QA865 2019 EB Vibration of discrete and continuous systems | QA865 2020 EB Theory of oscillations : structural mathematical modeling in problems of dynamics of technical objects | QA867.5 2020 EB Nonlinear Oscillations : Exact Solutions and their Approximations | QA867.5 2021 EB Mixed Mode Oscillations (MMOs) : Fundamentals and Applications | QA867.5 ES Nonlinear Oscillations | QA867.5 G566 2017 EB History of nonlinear oscillations theory in France (1880-1940) |
Chapter1. Oscillators and Oscillatory Responses in Practical and Theoretical Systems -- Chapter2. Free Conservative Oscillators: from Linear to Nonlinear Systems -- Chapter3. Free Damped Oscillators -- Chapter4. Forced Oscillators -- Chapter5. Nonlinear Isochronous Oscillators -- Chapter6. From Chains of Nonlinear Oscillators to Continuous Nonlinear Systems.
This book presents exact, closed-form solutions for the response of a variety of nonlinear oscillators (free, damped, forced). The solutions presented are expressed in terms of special functions. To help the reader understand these `non-standard' functions, detailed explanations and rich illustrations of their meanings and contents are provided. In addition, it is shown that these exact solutions in certain cases comprise the well-known approximate solutions for some nonlinear oscillations.
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