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Theory of Oscillations, Sergey Viktorovich Eliseev; Andrey Vladimirovich E


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Автор: Sergey Viktorovich Eliseev; Andrey Vladimirovich E
Название:  Theory of Oscillations
ISBN: 9783030312947
Издательство: Springer
Классификация:




ISBN-10: 3030312941
Обложка/Формат: Hardcover
Страницы: 521
Вес: 0.98 кг.
Дата издания: 2020
Серия: Studies in Systems, Decision and Control
Язык: English
Издание: 1st ed. 2020
Иллюстрации: 100 tables, color; xx, 521 p.
Размер: 234 x 156 x 30
Читательская аудитория: Professional & vocational
Основная тема: Engineering
Подзаголовок: Structural Mathematical Modeling in Problems of Dynamics of Technical Objects
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание: It analyzes problems concerning the dynamic interactions of elements in mechanical oscillatory systems, constructing suitable mathematical models, estimating their dynamic properties, and adapting structural mathematical models to the equivalent forms.


Physics of oscillations and waves

Автор: Vistnes, Arnt Inge
Название: Physics of oscillations and waves
ISBN: 3319723138 ISBN-13(EAN): 9783319723136
Издательство: Springer
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Цена: 10480.00 р.
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Описание: In this textbook a combination of standard mathematics and modern numerical methods is used to describe a wide range of natural wave phenomena, such as sound, light and water waves, particularly in specific popular contexts, e.g.

Asymptotic Methods for Relaxation Oscillations and Applications

Автор: Johan Grasman
Название: Asymptotic Methods for Relaxation Oscillations and Applications
ISBN: 0387965130 ISBN-13(EAN): 9780387965130
Издательство: Springer
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Цена: 13060.00 р.
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Описание: A paper of Van der Pol in the Philosophical Magazine of 1926 started up the investigation of this highly nonlinear type of oscillation for which Van der Pol coined the name "relaxation oscillation". The study of relaxation oscillations requires a mathematical analysis which differs strongly from the well-known theory of almost linear oscillations.

Spontaneous Symmetry Breaking, Self-Trapping, and Josephson Oscillations

Автор: Boris A. Malomed
Название: Spontaneous Symmetry Breaking, Self-Trapping, and Josephson Oscillations
ISBN: 3662520737 ISBN-13(EAN): 9783662520734
Издательство: Springer
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Цена: 18284.00 р.
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Описание: This book book presents theoretical studies of spontaneous symmetry breaking effects along with experimental findings, chiefly for Bose-Einstein-Condensates with self-repulsive nonlinearity, as well as for photorefractive media in optics.

IUTAM Symposium on Recent Developments in Non-linear Oscillations of Mechanical Systems

Автор: Nguyen Van Dao; E.J. Kreuzer
Название: IUTAM Symposium on Recent Developments in Non-linear Oscillations of Mechanical Systems
ISBN: 0792364708 ISBN-13(EAN): 9780792364702
Издательство: Springer
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Цена: 30606.00 р.
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Описание: Contains 32 selected papers that cover: non-linear oscillations of beams, plates, vehicles, and other dynamic systems; analysis and control of non-linear systems; non-linear waves; dynamics of offshore structures; system identification; and, mathematical and numerical methods for investigating non-linear systems.

Self-Oscillations in Dynamic Systems

Автор: Luis T. Aguilar; Igor Boiko; Leonid Fridman; Rafae
Название: Self-Oscillations in Dynamic Systems
ISBN: 3319233025 ISBN-13(EAN): 9783319233024
Издательство: Springer
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Цена: 11878.00 р.
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Описание: Self-Oscillations in Dynamic Systems

Nonlinear Equations with Small Parameter: Volume I: Oscillations and resonances

Автор: Sergey G. Glebov, Oleg M. Kiselev, Nikolai N. Tark
Название: Nonlinear Equations with Small Parameter: Volume I: Oscillations and resonances
ISBN: 3110335549 ISBN-13(EAN): 9783110335545
Издательство: Walter de Gruyter
Цена: 22305.00 р.
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Описание: This two-volume monograph presents new methods of construction of global asymptotics of solutions to nonlinear equations with small parameter. These allow one to match the asymptotics of various properties with each other in transition regions and to get unified formulas for the connection of characteristic parameters of approximate solutions. This approach underlies modern asymptotic methods and gives a deep insight into crucial nonlinear phenomena in the natural sciences. These include the outset of chaos in dynamical systems, incipient solitary and shock waves, oscillatory processes in crystals, engineering applications, and quantum systems. Apart from being of independent interest, such approximate solutions serve as a foolproof basis for testing numerical algorithms. This first volume presents asymptotic methods in oscillation and resonance problems described by ordinary differential equations, whereby the second volume will be devoted to applications of asymptotic methods in waves and boundary value problems. Contents Asymptotic expansions and series Asymptotic methods for solving nonlinear equations Nonlinear oscillator in potential well Autoresonances in nonlinear systems Asymptotics for loss of stability Systems of coupled oscillators

Asymptotic Representation of Relaxation Oscillations in Lasers

Автор: Elena V. Grigorieva; Sergey A. Kaschenko
Название: Asymptotic Representation of Relaxation Oscillations in Lasers
ISBN: 3319428594 ISBN-13(EAN): 9783319428598
Издательство: Springer
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Цена: 15372.00 р.
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Описание: In this book we analyze relaxation oscillations in models of lasers with nonlinear elements controlling light dynamics. The models are based on rate equations taking into account periodic modulation of parameters, optoelectronic delayed feedback, mutual coupling between lasers, intermodal interaction and other factors.With the aim to study relaxation oscillations we present the special asymptotic method of integration for ordinary differential equations and differential-difference equations. As a result, they are reduced to discrete maps. Analyzing the maps we describe analytically such nonlinear phenomena in lasers as multistability of large-amplitude relaxation cycles, bifurcations of cycles, controlled switching of regimes, phase synchronization in an ensemble of coupled systems and others.The book can be fruitful for students and technicians in nonlinear laser dynamics and in differential equations.

Digital Processing of Random Oscillations

Автор: Viacheslav Karmalita
Название: Digital Processing of Random Oscillations
ISBN: 3110625008 ISBN-13(EAN): 9783110625004
Издательство: Walter de Gruyter
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Цена: 16727.00 р.
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Описание: This book deals with the autoregressive method for digital processing of random oscillations. The method is based on a one-to-one transformation of the numeric factors of the Yule series model to linear elastic system characteristics. This parametric approach allowed to develop a formal processing procedure from the experimental data to obtain estimates of logarithmic decrement and natural frequency of random oscillations. A straightforward mathematical description of the procedure makes it possible to optimize a discretization of oscillation realizations providing efficient estimates. The derived analytical expressions for confidence intervals of estimates enable a priori evaluation of their accuracy. Experimental validation of the method is also provided. Statistical applications for the analysis of mechanical systems arise from the fact that the loads experienced by machineries and various structures often cannot be described by deterministic vibration theory. Therefore, a sufficient description of real oscillatory processes (vibrations) calls for the use of random functions. In engineering practice, the linear vibration theory (modeling phenomena by common linear differential equations) is generally used. This theory’s fundamental concepts such as natural frequency, oscillation decrement, resonance, etc. are credited for its wide use in different technical tasks. In technical applications two types of research tasks exist: direct and inverse. The former allows to determine stochastic characteristics of the system output X(t) resulting from a random process E(t) when the object model is considered known. The direct task enables to evaluate the effect of an operational environment on the designed object and to predict its operation under various loads. The inverse task is aimed at evaluating the object model on known processes E(t) and X(t), i.e. finding model (equations) factors. This task is usually met at the tests of prototypes to identify (or verify) its model experimentally. To characterize random processes a notion of "shaping dynamic system" is commonly used. This concept allows to consider the observing process as the output of a hypothetical system with the input being stationary Gauss-distributed ("white") noise. Therefore, the process may be exhaustively described in terms of parameters of that system. In the case of random oscillations, the "shaping system" is an elastic system described by the common differential equation of the second order: X ?(t)+2hX ?(t)+ ?_0^2 X(t)=E(t), where ?0 = 2?/Т0 is the natural frequency, T0 is the oscillation period, and h is a damping factor. As a result, the process X(t) can be characterized in terms of the system parameters – natural frequency and logarithmic oscillations decrement ? = hT0 as well as the process variance. Evaluation of these parameters is subjected to experimental data processing based on frequency or time-domain representations of oscillations. It must be noted that a concept of these parameters evaluation did not change much during the last century. For instance, in case of the spectral density utilization, evaluation of the decrement values is linked with bandwidth measurements at the points of half-power of the observed oscillations. For a time-domain presentation, evaluation of the decrement requires measuring covariance values delayed by a time interval divisible by T0. Both estimation procedures are derived from a continuous description of research phenomena, so the accuracy of estimates is linked directly to the adequacy of discrete representation of random oscillations. This approach is similar a concept of transforming differential equations to difference ones with derivative approximation by corresponding finite differences. The resulting discrete model, being an approximation, features a methodical error which can be decreased but never eliminated. To render such a presentation more accurate it is imperative to decrease the discretization interval and to increase realization size growing requirements for computing power. The spectral density and covariance function estimates comprise a non-parametric (non-formal) approach. In principle, any non-formal approach is a kind of art i.e. the results depend on the performer’s skills. Due to interference of subjective factors in spectral or covariance estimates of random signals, accuracy of results cannot be properly determined or justified. To avoid the abovementioned difficulties, the application of linear time-series models with well-developed procedures for parameter estimates is more advantageous. A method for the analysis of random oscillations using a parametric model corresponding discretely (no approximation error) with a linear elastic system is developed and presented in this book. As a result, a one-to-one transformation of the model’s numerical factors to logarithmic decrement and natural frequency of random oscillations is established. It allowed to develop a formal processing procedure from experimental data to obtain the estimates of ? and ?0. The proposed approach allows researchers to replace traditional subjective techniques by a formal processing procedure providing efficient estimates with analytically defined statistical uncertainties.

Optimal Control of Mechanical Oscillations

Автор: V. Silberschmidt; Agnessa Kovaleva
Название: Optimal Control of Mechanical Oscillations
ISBN: 3642084761 ISBN-13(EAN): 9783642084768
Издательство: Springer
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Цена: 23757.00 р.
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Описание: This book explores two important aspects of the optimal control of oscillatory systems: the initiation of optimal oscillatory regimes and control possibilities for random disturbances. The main content of the book is based upon assertions of the optimal control theory and the disturbance theory.

Oscillations and waves an introduc

Автор: Fitzpatrick, Richard (the University Of Texas, Austin, Usa)
Название: Oscillations and waves an introduc
ISBN: 1138479713 ISBN-13(EAN): 9781138479715
Издательство: Taylor&Francis
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Цена: 12707.00 р.
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Описание: Emphasizing physics over mathematics, this popular, classroom-tested text helps advanced undergraduates acquire a sound physical understanding of wave phenomena. This second edition contains new widgets, animations in Python, and exercises, as well as updated chapter content throughout.

IUTAM Symposium on Recent Developments in Non-linear Oscillations of Mechanical Systems

Автор: Nguyen Van Dao; E.J. Kreuzer
Название: IUTAM Symposium on Recent Developments in Non-linear Oscillations of Mechanical Systems
ISBN: 9401058091 ISBN-13(EAN): 9789401058094
Издательство: Springer
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Цена: 20962.00 р.
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Описание: Proceedings of the IUTAM Symposium held in Hanoi, Vietnam from 2-5 March 1999

Shocks, singularities and oscillations in nonlinear optics and fluid mechanics

Название: Shocks, singularities and oscillations in nonlinear optics and fluid mechanics
ISBN: 3319520415 ISBN-13(EAN): 9783319520414
Издательство: Springer
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Цена: 15372.00 р.
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Описание: The book collects the most relevant results from the INdAM Workshop "Shocks, Singularities and Oscillations in Nonlinear Optics and Fluid Mechanics" held in Rome, September 14-18, 2015.


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