09 December 2012

0 Control Engineering - An introduction with the use of Matlab Download Free




Control Engineering - An introduction with the use of Matlab Download Free
The book covers the basic aspects of linear single loop feedback control theory. Explanations of the mathematical concepts used in classical control such as root loci, frequency response and stability methods are explained by making use of MATLAB plots but omitting the detailed mathematics found in many textbooks. There is a chapter on PID control and two chapters provide brief coverage of state variable methods. The approach adopted allows more time to be devoted to controller design by different methods, to compare the results and also to examine the effects of plant parameter variations.
                                                                           CONTENT
1. Introduction
1.1 What is Control Engineering?
1.2 Contents of the Book
1.3 References
2. Mathematical Model Representations of Linear Dynamical Systems
2.1 Introduction
2.2 The Laplace Transform and Transfer Functions
2.3 State space representations
2.4 Mathematical Models in MATLAB
2.5 Interconnecting Models in MATLAB
2.6 Reference
3. Transfer Functions and Their Responses
3.1 Introduction
3.2 Step Responses of Some Specific Transfer Functions
3.3 Response to a Sinusoid
4. Frequency Responses and Their Plotting
4.1 Introduction
4.2 Bode Diagram
4.3 Nyquist Plot
4.4 Nichols Plot
5. The Basic Feedback Loop
5.1 Introduction
5.2 The Closed Loop
5.3 System Specifications
5.4 Stability
6. More on Analysis of the Closed Loop System
6.1 Introduction
6.2 Time Delay
6.3 The Root Locus
6.4 Relative Stability
6.5 M and N Circles
7. Classical Controller Design
7.1 Introduction
7.2 Phase Lead Design
7.3 Phase Lag Design
7.4 PID Control
7.5 References
8. Parameter Optimisation for Fixed Controllers
8.1 Introduction
8.2 Some Simple Examples
8.3 Standard Forms
8.4 Control of an Unstable Plant
8.5 Further Comments
8.6 References
9. Further Controller Design Considerations
9.1 Introduction
9.2 Lag-Lead Compensation
9.3 Speed Control
9.4 Position Control
9.5 A Transfer Function with Complex Poles
9.6 The Effect of Parameter Variations
9.7 References
10. State Space Methods
10.1 Introduction
10.2 Solution of the State Equation
10.3 A State Transformation
10.4 State Representations of Transfer Functions
10.5 State Transformations between Different Forms
10.6 Evaluation of the State Transition Matrix
10.7 Controllability and Observability
10.8 Cascade Connection
11. Some State Space Design Methods
11.1 Introduction
11.2 State Variable Feedback
11.3 Linear Quadratic Regulator Problem
11.4 State Variable Feedback for Standard Forms
11.5 Transfer Function with Complex Poles
                                                        About the Author
Professor Derek. P. Atherton
BEng, PhD, DSc, CEng, FIEE, FIEEE, HonFInstMC,
Derek Atherton studied at the universities of Sheffield ( BEng 1956) and Manchester, obtaining a PhD in 1962 and DSc in 1975 from the latter. He spent the period from 1962 to 1980 teaching and doing research in Canada, first at McMaster University until 1964 and then at the University of New Brunswick. Whilst in Canada he served on several National Research Council committees including the Electrical Engineering Grants Committee.
He took up the post of Professor of Control Engineering at the University of Sussex in 1980 and is currently retired but has an office at the university, gives some lectures, and has the title of Emeritus Professor and Associate Tutor. He has been active with many professional engineering bodies, serving as President of the Institute of Measurement and Control in 1990, President of the IEEE Control Systems Society in 1995, and as a member of the IFAC Council from 1990-96. He was an Editor of the IEE Proceedings on Control Theory and Applications (CTA) for several years until 2007 and was also formerly an editor for the IEE Control Engineering Book Series. He has served EPSRC on research panels and as an assessor for research grants for many years and also served as a member of the Electrical Engineering Panel for the Research Assessment Exercise in 1992.
His major research interests are in non-linear control theory, computer aided control system design, simulation and target tracking. He has written three books, is a co-author of two others [1-5] and has published more than 350 papers in Journals and Conference Proceedings. Professor Atherton has given invited lectures in many countries and supervised over 30 Doctoral students.
1. Atherton D P, Nonlinear Control Engineering: Describing Function Analysis and Design. London, Van Nostrand Reinhold, September 1975, 627 pages. (also abridged version) Atherton D P, Nonlinear Control Engineering. Van Nostrand Reinhold, 1982, student edition, 470 pages
2. Atherton D P, Stability of Nonlinear Systems. Research Studies Press, John Wiley,1981, 231 pages
3. Atherton, D.P. Control Engineering 2009 Bookboon publications at www.bookboon.com
4. Furuta K, Sano A and Atherton D P State Variable Methods in Automatic Control. John Wiley, 1988, 212 pages.
5. Xue, D , Chen,Y and Atherton,D.P Linear Feedback Control; Analysis and Design with MATLAB SIAM books, Philadelphia, USA, 2007, pp354.
Derek P. Atherton.
August 2010.

0 Mathematics for Computer Scientists Download Free



Mathematics for Computer Scientists Download Free

In this book you find the basic mathematics that is needed by computer scientists. The author will help you to understand the meaning and function of mathematical concepts. The best way to learn it, is by doing it, the exercises in this book will help you do just that.
Topics as Elementary logic, factorization, plotting functions and matrices are explained.

0 Engineering Mathematics YouTube Workbook Download Free


 
 Engineering Mathematics YouTube Workbook Download Free
The new ebook "Engineering Mathematics: YouTube Workbook” takes learning to a new level by combining free written lessons with free online video tutorials. Each section within the workbook is linked to a video lesson on YouTube where the author discusses and solves problems step-by-step.
The combination of written text with interactive video offers a high degree of learning flexibility by enabling the student to take control of the pace of their learning delivery. For example, key mathematical concepts can be reinforced or more deeply considered by rewinding or pausing the video. Due to these learning materials being freely available online, students can access them at a time and geographical location that suits their needs.
Author, Dr Chris Tisdell, is a mathematician at UNSW, Sydney and a YouTube Partner in Education. He is passionate about free educational resources. Chris' YouTube mathematics videos have enjoyed a truly global reach, being seen by learners in every country on earth.

CONTENT
  1. How to use this workbook
  2. About the author
  3. Acknowledgments
  4. Partial derivatives & applications
    1. Partial derivatives & partial differential equations
    2. Partial derivatives & chain rule
    3. Taylor polynomial approximations: two variables
    4. Error estimation
    5. Differentiate under integral signs: Leibniz rule
  5. Some max/min problems for multivariable functions
    1. How to determine & classify critical points
    2. More on determining & classifying critical points
    3. The method of Lagrange multipliers
    4. Another example on Lagrange multipliers
    5. More on Lagrange multipliers: 2 constraints
  6. A glimpse at vector calculus
    1. Vector functions of one variable
    2. The gradient field of a function
    3. The divergence of a vector field
    4. The curl of a vector field
    5. Introduction to line integrals
    6. More on line integrals
    7. Fundamental theorem of line integrals
    8. Flux in the plane + line integrals
  7. Double integrals and applications
    1. How to integrate over rectangles
    2. Double integrals over general regions
    3. How to reverse the order of integration
    4. How to determine area of 2D shapes
    5. Double integrals in polar co-ordinates
    6. More on integration & polar co-ordinates
    7. Calculation of the centroid
    8. How to calculate the mass of thin plates
  8. Ordinary differential equations
    1. Separable differential equations
    2. Linear, first-order differential equations
    3. omogeneous, first-order ODEs
    4. 2nd-order linear ordinary differential equations
    5. Nonhomogeneous differential equations
    6. Variation of constants / parameters
  9. Matrices and quadratic forms
    1. Quadratic forms
  10. Laplace transforms and applications
    1. Introduction to the Laplace transform
    2. Laplace transforms + the first shifting theorem
    3. Laplace transforms + the 2nd shifting theorem
    4. Laplace transforms + differential equations
  11. Fourier series
    1. Introduction to Fourier series
    2. Odd + even functions + Fourier series
    3. More on Fourier series
    4. Applications of Fourier series to ODEs
  12. PDEs & separation of variables
    1. Deriving the heat equation
    2. Heat equation & separation of variables
    3. Heat equation & Fourier series
    4. Wave equation and Fourier series
  13. Bibliography
                      About the Author
Dr Chris Tisdell is a mathematician within The School of Mathematics & Statistics at the University of New South Wales (UNSW) in Sydney, Australia.
Chris is interested in freely available learning materials, known as Open Educational Resources (OER). He has experimented with producing and sharing educational videos online through YouTube. Recognition of the success of this initiative has resulted in YouTube making Chris a "YouTube Partner in Education''. Chris has been an early Australian contributor to the online educational hub "YouTube EDU''.
Before becoming a professional mathematician, Chris was a disc jockey (DJ) for over 10 years. He performed at night clubs and music festivals throughout Australia and overseas alongside famous acts including: Fatboy Slim; Tiesto; Ferry Corsten; Chicane; Timo Maas; Faithless; Nick Warren; and Dave Seaman. He also ran a small recordstore. Some students believe this entertainment background helps Chris ’mathematical lectures to be more engaging than most.
Chris is also an active researcher, with interests in differential equations and their extensions. He has published over 70 research papers, most of which have been written during his 10 years at UNSW, Sydney. Chris has held visiting academic positions at: Imperial College London (John Yu Fellow); The University Of Hong Kong (Cheung Kong Fellow); and The University of Queensland (Ethel Raybould Fellow).
 

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