THE OLDENBURGER MEDAL 1975 Introduction the Presentation Of
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Control Engineering for High School Students and Teachers: an Online Platform Development
Control Engineering for High School Students and Teachers: An Online Platform Development Farhad Farokhi and Iman Shames Contents Report ............................................ 1 1 Introduction . 1 2 Courses . 1 3 Interviews . 2 4 Educational games . 3 5 Remote laboratory . 4 6 Conclusions and future work . 5 Appendix .......................................... 6 A Example course 1: Feedback theory . 6 B Example course 2: Models . 9 C Example course 3: On/off control . 12 D Remote laboratory (RLAB) manual . 13 1 Introduction Based on our teen years and feedback from many of our colleagues and friends, we believe that the control engineering, although being a major building block of automated system in many processes and infrastructures, is a fairly alien subject to the students, parents, and teachers. Therefore, there is a need for introducing feedback control and its application to high school students and their teachers to recruit the next generation of engineers and scientists in this field. We also believe that the academic community has a responsibility to disseminate the information cheaply, if not freely, to a wide range of interested audience, be it students, parents, or teachers, across the globe. This way, we can guarantee that people from different socio- economic backgrounds and in different countries can make informed decisions regarding their careers and those of their friends and families. Motivated by these needs, in this project, we have attempted at developing an online platform for the students and their educators to read about the control engineering, watch lectures by researchers from academia and industry, access interviews with successful people in the control engineering community, and play online games to test their understanding and to possibly learn about the applications of the automatic control. -
EE C128 Chapter 10
Lecture abstract EE C128 / ME C134 – Feedback Control Systems Topics covered in this presentation Lecture – Chapter 10 – Frequency Response Techniques I Advantages of FR techniques over RL I Define FR Alexandre Bayen I Define Bode & Nyquist plots I Relation between poles & zeros to Bode plots (slope, etc.) Department of Electrical Engineering & Computer Science st nd University of California Berkeley I Features of 1 -&2 -order system Bode plots I Define Nyquist criterion I Method of dealing with OL poles & zeros on imaginary axis I Simple method of dealing with OL stable & unstable systems I Determining gain & phase margins from Bode & Nyquist plots I Define static error constants September 10, 2013 I Determining static error constants from Bode & Nyquist plots I Determining TF from experimental FR data Bayen (EECS, UCB) Feedback Control Systems September 10, 2013 1 / 64 Bayen (EECS, UCB) Feedback Control Systems September 10, 2013 2 / 64 10 FR techniques 10.1 Intro Chapter outline 1 10 Frequency response techniques 1 10 Frequency response techniques 10.1 Introduction 10.1 Introduction 10.2 Asymptotic approximations: Bode plots 10.2 Asymptotic approximations: Bode plots 10.3 Introduction to Nyquist criterion 10.3 Introduction to Nyquist criterion 10.4 Sketching the Nyquist diagram 10.4 Sketching the Nyquist diagram 10.5 Stability via the Nyquist diagram 10.5 Stability via the Nyquist diagram 10.6 Gain margin and phase margin via the Nyquist diagram 10.6 Gain margin and phase margin via the Nyquist diagram 10.7 Stability, gain margin, and -
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Memorial Tributes: Volume 3 HENDRIK WADE BODE 50 Copyright National Academy of Sciences. All rights reserved. Memorial Tributes: Volume 3 HENDRIK WADE BODE 51 Hendrik Wade Bode 1905–1982 By Harvey Brooks Hendrik Wade Bode was widely known as one of the most articulate, thoughtful exponents of the philosophy and practice of systems engineering—the science and art of integrating technical components into a coherent system that is optimally adapted to its social function. After a career of more than forty years with Bell Telephone Laboratories, which he joined shortly after its founding in 1926, Dr. Bode retired in 1967 to become Gordon McKay Professor of Systems Engineering (on a half-time basis) in what was then the Division of Engineering and Applied Physics at Harvard. He became professor emeritus in July 1974. He died at his home in Cambridge on June 21, 1982, at the age of seventy- six. He is survived by his wife, Barbara Poore Bode, whom he married in 1933, and by two daughters, Dr. Katharine Bode Darlington of Philadelphia and Mrs. Anne Hathaway Bode Aarnes of Washington, D.C. Hendrik Bode was born in Madison, Wisconsin, on December 24, 1905. After attending grade school in Tempe, Arizona, and high school in Urbana, Illinois, he went on to Ohio State University, from which he received his B.A. in 1924 and his M.A. in 1926, both in mathematics. He joined Bell Labs in 1926 to work on electrical network theory and the design of electric filters. While at Bell, he also pursued graduate studies at Columbia University, receiving his Ph.D. -
Harry Nyquist 1889-1976
Nyquist and His Seminal Papers Harry Nyquist 1889-1976 Karl Johan Åström A Gifted Scientist and Department of Mechanical Engineering Engineer University of California Santa Barbara Johnson-Nyquist noise The Nyquist frequency Nyquist’s Stability Criterion ASME Nyquist Lecture 2005 ASME Nyquist Lecture 2005 Introduction 1.Introduction 2.A Remarkable Career • Thank you for honoring Nyquist • Thank you for inviting me to give this lecture 3.Communications • Nyquist was awarded the Rufus Oldenburger 4.Johnson-Nyquist Noise medal in 1975 5.Stability Theory • The person and his contributions • What we can learn 6.Summary ASME Nyquist Lecture 2005 ASME Nyquist Lecture 2005 A Remarkable Career Born in Nilsby Sweden February 7 1889 6 years in school Emigrated to USA 1907 Farmhand Teachers College University of North Dakota PhD Physics Yale University 1917 AT&T Bell Labs 1917-1954 Consultant 1954-1965 ASME Nyquist Lecture 2005 ASME Nyquist Lecture 2005 Becoming a Teacher is my Dream Rubrik • Emigrated 1907 • Southern Minnesota Normal College, Austin Active as in teaching • Back to SMNC • Exam 1911 valedictarian • High School Teacher 1912 ASME Nyquist Lecture 2005 ASME Nyquist Lecture 2005 A Dream Comes True Academia Pulls University of North Dakota BS EE 1914 MS EE 1915 Very active in student organizations met Johnson Yale University PhD Physics 1917. Thesis topic: On the Stark effect in Helium and Neon. Largely experimental. ASME Nyquist Lecture 2005 ASME Nyquist Lecture 2005 The ATT Early Fax A Career in AT&T Bell commersial from 1925 • 1917 AT&T Engineering Department • 1919 Department of Development and Research • 1935 Bell Labs • World War II • 1952 Assistant director fo Systems Studies • 1954 Retired • 1954-1962 Consulting ASME Nyquist Lecture 2005 ASME Nyquist Lecture 2005 An Unusual Research Lab In His Right Environment Control the telephone monoply • Nyquist thrived, challenging problems, clever Key technologies collegues, interesting. -
MT-033: Voltage Feedback Op Amp Gain and Bandwidth
MT-033 TUTORIAL Voltage Feedback Op Amp Gain and Bandwidth INTRODUCTION This tutorial examines the common ways to specify op amp gain and bandwidth. It should be noted that this discussion applies to voltage feedback (VFB) op amps—current feedback (CFB) op amps are discussed in a later tutorial (MT-034). OPEN-LOOP GAIN Unlike the ideal op amp, a practical op amp has a finite gain. The open-loop dc gain (usually referred to as AVOL) is the gain of the amplifier without the feedback loop being closed, hence the name “open-loop.” For a precision op amp this gain can be vary high, on the order of 160 dB (100 million) or more. This gain is flat from dc to what is referred to as the dominant pole corner frequency. From there the gain falls off at 6 dB/octave (20 dB/decade). An octave is a doubling in frequency and a decade is ×10 in frequency). If the op amp has a single pole, the open-loop gain will continue to fall at this rate as shown in Figure 1A. A practical op amp will have more than one pole as shown in Figure 1B. The second pole will double the rate at which the open- loop gain falls to 12 dB/octave (40 dB/decade). If the open-loop gain has dropped below 0 dB (unity gain) before it reaches the frequency of the second pole, the op amp will be unconditionally stable at any gain. This will be typically referred to as unity gain stable on the data sheet. -
AWAR Volume 24.Indb
THE AWA REVIEW Volume 24 2011 Published by THE ANTIQUE WIRELESS ASSOCIATION PO Box 421, Bloomfi eld, NY 14469-0421 http://www.antiquewireless.org i Devoted to research and documentation of the history of wireless communications. Antique Wireless Association P.O. Box 421 Bloomfi eld, New York 14469-0421 Founded 1952, Chartered as a non-profi t corporation by the State of New York. http://www.antiquewireless.org THE A.W.A. REVIEW EDITOR Robert P. Murray, Ph.D. Vancouver, BC, Canada ASSOCIATE EDITORS Erich Brueschke, BSEE, MD, KC9ACE David Bart, BA, MBA, KB9YPD FORMER EDITORS Robert M. Morris W2LV, (silent key) William B. Fizette, Ph.D., W2GDB Ludwell A. Sibley, KB2EVN Thomas B. Perera, Ph.D., W1TP Brian C. Belanger, Ph.D. OFFICERS OF THE ANTIQUE WIRELESS ASSOCIATION DIRECTOR: Tom Peterson, Jr. DEPUTY DIRECTOR: Robert Hobday, N2EVG SECRETARY: Dr. William Hopkins, AA2YV TREASURER: Stan Avery, WM3D AWA MUSEUM CURATOR: Bruce Roloson W2BDR 2011 by the Antique Wireless Association ISBN 0-9741994-8-6 Cover image is of Ms. Kathleen Parkin of San Rafael, California, shown as the cover-girl of the Electrical Experimenter, October 1916. She held both a commercial and an amateur license at 16 years of age. All rights reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted, in any form or by any means, electronic, mechanical, photocopying, recording, or otherwise, without the prior written permission of the copyright owner. Printed in Canada by Friesens Corporation Altona, MB ii Table of Contents Volume 24, 2011 Foreword ....................................................................... iv The History of Japanese Radio (1925 - 1945) Tadanobu Okabe .................................................................1 Henry Clifford - Telegraph Engineer and Artist Bill Burns ...................................................................... -
Feedback Amplifiers
The Feedback Amplifier K. J. Åström The Feedback Amplifier 1. Introduction 2. Black’s Invention Karl Johan Åström 3. Bode 4. Nyquist Department of Automatic Control LTH 5. More Recent Developments Lund University 6. Summary Theme: Pure feedback. Lectures The Power of Feedback 1940 1960 2000 Feedback has some amazing properties, it can 1 Introduction 2 Governors | | | ◮ make a system insensitive to disturbances, 3 Process Control | | | ◮ make good systems from bad components, 4 Feedback Amplifiers | | | ◮ follow command signals 5 Harry Nyquist | | | 6 Aerospace | | | ◮ stabilize an unstable system, | ◮ create desired behavior, for example linear behavior from 7 Servomechanisms | | nonlinear components. 8 The Second Phase ← | 9 The Third Phase ← ← The major drawbacks are that ← ← ← ◮ feedback can cause instabilities 10 The Swedish Scene ◮ sensor noise is fed into the system 11 The Lund Scene Introduction Bell and Ericsson ◮ Driving force: Telecommunications a rapidly growing industry ◮ Alexander Graham Bell 1847-1922 ◮ Patent 1876 ◮ No patent in Sweden! ◮ Lars Magnus Ericsson 1846-1926 8 10 6 10 4 10 1880 1900 1920 1940 1960 1980 The AT&T Research Laboratories The Repeater Problem ◮ The electro mechanical repeater Bennet 2 p 70–71: The AT&T Company formed an industrial ◮ 6mm wire 280 kg/km research laboratory as part of its strategy of controlling all ◮ 1911 East coast to Denver American telecommunications, summarized by its then ◮ 1914 First transcontinental New York San Francisco President, Theodore Vail, as ’One Policy, One System, ◮ 1915 Improved transcontinental three vacuum tube Universal Service’. To implement the strategy the company repeaters, two repeaters added in 1916 and two more in needed to control the rate and direction of technical change by 1918. -
Loop Stability Compensation Technique for Continuous-Time Common-Mode Feedback Circuits
Loop Stability Compensation Technique for Continuous-Time Common-Mode Feedback Circuits Young-Kyun Cho and Bong Hyuk Park Mobile RF Research Section, Advanced Mobile Communications Research Department Electronics and Telecommunications Research Institute (ETRI) Daejeon, Korea Email: [email protected] Abstract—A loop stability compensation technique for continuous-time common-mode feedback (CMFB) circuits is presented. A Miller capacitor and nulling resistor in the compensation network provide a reliable and stable operation of the fully-differential operational amplifier without any performance degradation. The amplifier is designed in a 130 nm CMOS technology, achieves simulated performance of 57 dB open loop DC gain, 1.3-GHz unity-gain frequency and 65° phase margin. Also, the loop gain, bandwidth and phase margin of the CMFB are 51 dB, 27 MHz, and 76°, respectively. Keywords-common-mode feedback, loop stability compensation, continuous-time system, Miller compensation. Fig. 1. Loop stability compensation technique for CMFB circuit. I. INTRODUCTION common-mode signal to the opamp. In Fig. 1, two poles are The differential output amplifiers usually contain common- newly generated from the CMFB loop. A dominant pole is mode feedback (CMFB) circuitry [1, 2]. A CMFB circuit is a introduced at the opamp output and the second pole is located network sensing the common-mode voltage, comparing it with at the VCMFB node. Typically, the location of these poles are a proper reference, and feeding back the correct common-mode very close which deteriorates the loop phase margin (PM) and signal with the purpose to cancel the output common-mode makes the closed loop system unstable. -
Btl Innovation List
Bell Telephone Laboratories, Inc. List of Significant Innovations & Discoveries (1925-1983) © 2012 A. Michael Noll - All rights reserved. YEAR INNOVATION or DISCOVERY INNOVATORS 1925 Electrical Sound Recording Joseph Maxfield & Harry Harrison 1925 Quality Control Theory W. A. Shewhart 1926 Thermal Noise John B. Johnson 1926 Antenna Arrays R. M. Foster 1926 Permendur Magnetic Alloy G. W. Elmen 1927 Negative Feedback Amplification Harrold Black 1927 Television Transmission Herbert E. Ives 1927 Quartz Electronic Clock Warren Marrison 1927 Transatlantic Telephone Service 1927 Wave Nature of the Electron Clinton J. Davisson & Lester. H. Germer 1927 Wearable Electronic Hearing Aid Harvey Fletcher 1927 Telephone Trunking Traffic Analysis Edward C. Molina 1928 Sampling Theorem Harry Nyquist 1929 Artificial Larynx Robert R. Riesz 1929 Broadband Coaxial Cable Lloyd Espenschied & Herbert A. Apfel 1929 Ship-to-Shore Radio System 1929 Frequency Interleaving of TV Signal Frank Gray & John R. Hefele 1930 Moving-Coil Microphone E. C. Wente & A. L. Thuras 1930 Negative Impedance Repeater George Crisson 1931 Radio Astronomy Karl Jansky 1931 Rhombic Antenna Harald T. Friis & E. Bruce 1931 TWX Exchange Teletypewriter Service 1931 Stereophonic Recording on Film Harvey Fletcher 1931-32 Stereophonic Sound Recording (45°) Harvey Fletcher, Arthur C. Keller 1932 Stability Criteria Diagrams Harry Nyquist 1932 Waveguide Experiments and Theory George C. Southworth, A. P. King, A. E. Bowen 1933 Equal-Loudness Contours Harvey Fletcher & Wilden A. Munson 1933 Vitamin B1 Isolation Process Robert R. Williams 1933 Stereophonic Sound Transmission Harvey Fletcher 1934 Raster Scan TV System Pierre Mertz & Frank Gray 1936 Stereophonc Phonograph Record Arthur C. Keller & Irad S. Rafuse 1936 Vocoder Speech Synthesis Homer Dudley 1936 Reed Switch Walter B. -
Measuring the Control Loop Response of a Power Supply Using an Oscilloscope ––
Measuring the Control Loop Response of a Power Supply Using an Oscilloscope –– APPLICATION NOTE MSO 5/6 with built-in AFG AFG Signal Injection Transformers J2100A/J2101A VIN VOUT TPP0502 TPP0502 5Ω RINJ T1 Modulator R1 fb – comp R2 + + VREF – Measuring the Control Loop Response of a Power Supply Using an Oscilloscope APPLICATION NOTE Most power supplies and regulators are designed to maintain a Introduction to Frequency Response constant voltage over a specified current range. To accomplish Analysis this goal, they are essentially amplifiers with a closed feedback loop. An ideal supply needs to respond quickly and maintain The frequency response of a system is a frequency-dependent a constant output, but without excessive ringing or oscillation. function that expresses how a reference signal (usually a Control loop measurements help to characterize how a power sinusoidal waveform) of a particular frequency at the system supply responds to changes in output load conditions. input (excitation) is transferred through the system. Although frequency response analysis may be performed A generalized control loop is shown in Figure 1 in which a using dedicated equipment, newer oscilloscopes may be sinewave a(t) is applied to a system with transfer function used to measure the response of a power supply control G(s). After transients due to initial conditions have decayed loop. Using an oscilloscope, signal source and automation away, the output b(t) becomes a sinewave but with a different software, measurements can be made quickly and presented magnitude B and relative phase Φ. The magnitude and phase as familiar Bode plots, making it easy to evaluate margins and of the output b(t) are in fact related to the transfer function compare circuit performance to models. -
Affine Laws and Learning Approaches for Witsenhausen
Special Topics Seminar Affine Laws and Learning Approaches for Witsenhausen Counterexample Hajir Roozbehani Dec 7, 2011 Outline I Optimal Control Problems I Affine Laws I Separation Principle I Information Structure I Team Decision Problems I Witsenhausen Counterexample I Sub-optimality of Affine Laws I Quantized Control I Learning Approach Linear Systems Discrete Time Representation In a classical multistage stochastic control problem, the dynamics are x(t + 1) = Fx(t) + Gu(t) + w(t) y(t) = Hx(t) + v(t); where v(t) and y(t) are independent sequences of random variables and u(t) = γ(y(t)) is the control law (or decision rule). A cost function J(γ; x(0)) is to be minimized. Linear Systems Discrete Time Representation In a classical multistage stochastic control problem, the dynamics are x(t + 1) = Fx(t) + Gu(t) + w(t) y(t) = Hx(t) + v(t); where v(t) and y(t) are independent sequences of random variables and u(t) = γ(y(t)) is the control law (or decision rule). A cost function J(γ; x(0)) is to be minimized. Success Stories with Affine Laws LQR Consider a linear dynamical system n m x(t + 1) = Fx(t) + Gu(t); x(t) 2 R ; u(t) 2 R with complete information and the task of finding a pair (x(t); u(t)) that minimizes the functional T X 0 0 J(u(t)) = [x(t) Qx(t) + u(t) Ru(t)]; t=0 subject to the described dynamical constraints and for Q > 0; R > 0. This is a convex optimization problem with an affine solution: 0 u∗(t) = −R−1B P(t)x(t); where P(t) is to be found by solving algebraic Riccati equations. -
Nyquist's Contributions to Control and Communication Åström, Karl Johan
Nyquist's Contributions to Control and Communication Åström, Karl Johan 1993 Document Version: Publisher's PDF, also known as Version of record Link to publication Citation for published version (APA): Åström, K. J. (1993). Nyquist's Contributions to Control and Communication. (Technical Reports TFRT-7512). Department of Automatic Control, Lund Institute of Technology (LTH). Total number of authors: 1 General rights Unless other specific re-use rights are stated the following general rights apply: Copyright and moral rights for the publications made accessible in the public portal are retained by the authors and/or other copyright owners and it is a condition of accessing publications that users recognise and abide by the legal requirements associated with these rights. • Users may download and print one copy of any publication from the public portal for the purpose of private study or research. • You may not further distribute the material or use it for any profit-making activity or commercial gain • You may freely distribute the URL identifying the publication in the public portal Read more about Creative commons licenses: https://creativecommons.org/licenses/ Take down policy If you believe that this document breaches copyright please contact us providing details, and we will remove access to the work immediately and investigate your claim. LUND UNIVERSITY PO Box 117 221 00 Lund +46 46-222 00 00 ISSN 0280-5316 ISRN LUTFD2/TFRT..75 12. -SE l.[yquist's Contributions to Control and Communication Karl Johan Aström Department of Automatic Control Lund Institute of Technolory September 1993 Documcnt namc Department of Automatic Control REPORT Lund Institute of Technology D¿tc of i¡suc P.O.