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39 results for "nonlinear system"
Uncertain dynamical systems and nonlinear adaptive control By Christopher Sangwin
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In this thesis we address the problem of adaptive feedback control design for various classes of dynamical systems modelled by nonlinear functional differential equations. In the formulation of the... More > problem, we show that a diverse range of phenomena are included within these classes of systems, including, for example, retarded systems, diffusion processes and hysteresis.< Less
Nonlinearity in Life and Biomedical Sciences By Ralph W Lai
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New nonlinear concepts for data analysis in life and biomedical sciences are introduced. Biological science is loaded with data with various curves: C-curves, S-curves, and symmetric and asymmetric... More > bell curves, etc,; these curves are nonlinear curves. Different types of cuves are outcome of different nonlinear physical phenomena that can have different degree of nonlinearity and different ways of meauring nonlinearity. All these nonlinear phenomena can be assembled into groups and described by simple nonlinear equations. A nonlinear phenomenon needs to be described by multiple graphs in association with nonlinear equations. The book discusses the fundamentals of nonlinearity followed by describing the methodoogy for analyzing the nonlinear data. The book is based on two mathematical axioms and two universal standards for linear and nonlinear measurements. A series of Proportionality laws along wth the GVP (graph based, true value compared, and proportionality oriented) math system are discussed.< Less
Nonlinearity and Proportionality in Science, Medicine, and Engineering By Ralph Lai
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This book introduces a new αβ math for describing physical laws in science, medicine, and engineering. The αβ math is an extension to the traditional XY math to address the... More > nonlinearity of the continuous numbers. The book starts with introducing the fundamentals of nonlinearity followed by describing the methodology for analyzing the nonlinear phenomena.In the αβ math, the fundamentals of nonlinearity are based on two mathematical axioms and two universal standards for linear and nonlinear measurements. A series of proportionality laws, in conjunction with a Graph-based, true-Value compared, and Proportionality-oriented (GVP) math system, are introduced for assisting in data analyses. The new αβ math is built on the classification of continuous numbers into linear and nonlinear numbers. The linear numbers are defined as the continuous numbers that have no association with any asymptotes; and the nonlinear numbers are the continuous numbers that have association with one or two asymptotes.< Less
The mathematical tools synergistic nonlinear analysis By Gennady Podshivalov
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The book presents the author's development of mathematical tools synergistic nonlinear analysis. The basic concepts and principles of the theory of chaos, nonlinear systems, self-organization... More > processes. The mechanisms of formation of vortex ensembles units.< Less
Functional for Power Systems By Solomon I. Khmelnik
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The variational optimum principle for electric power systems, which are in essence non-linear electric circuits, is formulated and proven. It is shown that the resulting functional is optimized when... More > the stationary value of the integrand is the equation of power system regime. Based on this principle, a method of solution for various problems of power systems analysis and control is presented.< Less
Functional for Power Systems By Solomon I. Khmelnik
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The variational optimum principle for electric power systems, which are in essence non-linear electric circuits, is formulated and proven. It is shown that the resulting functional is optimized when... More > the stationary value of the integrand is the equation of power system regime. Based on this principle, a method of solution for various problems of power systems analysis and control is presented.< Less
Introduction to Systems of Linear Equations for Children By Ryan Shuell
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In mathematics, the theory of linear systems is the basis and a fundamental part of linear algebra, a subject which is used in most parts of modern mathematics. Computational algorithms for finding... More > the solutions are an important part of numerical linear algebra, and play a prominent role in engineering, physics, chemistry, computer science, and economics. A system of non-linear equations can often be approximated by a linear system (linearization), a helpful technique when making a mathematical model or computer simulation of a relatively complex system.< Less
Advanced Design for Ships and Offshore Floating Systems By WEGEMT - Publisher
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This publication represents a series of lecturers' notes which were presented at a short course and Workshop entitled “Advanced Design of Ships and Offshore Floating Systems” first... More > presented at the Jury's Pond Hotel, Glasgow in September 1992. The course was coordinated by The Marine Technology Directorate Limited, and hosted by the University of Glasgow. It was part funded by the EU COMETT Programme through the University Enterprise Training Partnership in Marine Science and Technology (MARTRAIN).< Less
Operational Performance Enhancement of Human Operated Flexible Systems By Khalid Sorensen
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This work is concerned with dynamic control of flexible machines, and human/machine interaction, especially as these areas relate to industrial crane control. In the area of dynamic control,... More > strategies are developed that are specifically suited for use on machines with common actuator nonlinearities, like saturation, rate limiting, dead-zone, and backlash. In the area of human/machine interaction, this work investigates the effects of different interface devices on the efficiency of cranes.< Less
2.141 — Fall 2002: Modeling and Simulation of Dynamic Systems, Volume II By Neville Hogan
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See also: 2.141—Fall 2002: Modeling and Simulation of Dynamic Systems, Volume I And 2.141-Fall 2002: Modeling and Simulation of Dynamic Systems, Volume III This course deals with modeling... More > multi-domain engineering systems at a level of detail suitable for design and control system implementation. Topics covered include network representation, state-space models; multi-port energy storage and dissipation, Legendre transforms, nonlinear mechanics, transformation theory, Lagrangian and Hamiltonian forms and control-relevant properties. Application examples may include electro-mechanical transducers, mechanisms, electronics, fluid and thermal systems, compressible flow, chemical processes, diffusion, and wave transmission.< Less

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