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Subject |
Description |
Course slides New |
Course handouts |
Stephanopoulos, "Chemical process control ...", 1984 |
External link |
Introduction |
Introduction to course |
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Introduction to Matlab® |
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Feedback Stability |
Open and closed loop & BIBO stability |
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Chapter 14 | |
Transfer Function forms & Matlab® |
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Root Locus |
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Chapter 15 | Root Locus in LPSA website at Swarthmore | |
Frequency response |
Bode and Nyquist diagrams |
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Chapter 17 and 18 | |
Nyquist stability criterion |
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Chapter 18 §18.4 | Interactive page by prof. Mastacusa | ||
Dead time |
Padé Approximation |
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Chapter 12 §12.2 | |
Smith Predictor |
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Chapter 19 §19.1-2 | ||
Inverse response systems |
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Chapter 12 §12.3 Chapter 19 §19.3 |
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Windup |
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Chapter 13 §13.2 | ||
More complex feedback control structures |
Cascade, Ratio, etc. |
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Chapter 20 §20.1 Chapter 21 §21.5 Chapter 22 §22.1-2 |
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FeedForward |
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Chapter 21 §21.1-4 | ||
MPC |
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Overview on Math Modeling |
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Chapter 4; |
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Introduction to stability of non-linear systems |
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Non-linear dynamic system taken as reference |
Continuous Stirred Tank Reactor with Cooling Jacket |
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Diabatic
CSTR by Prof. B.W. Bequette |
Introduction to PPlane software |
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http://math.rice.edu/~dfield/ https://www.youtube.com/watch?v=8XILeDBwXys |
Title |
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Linear Physical Systems Analysis (Laplace, Root Locus, Frequency Response, etc.) |
The Swarthmore College |
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University of Michigan Chemical Engineering Process Dynamics and Controls Open Textbook |
ControlsWiki |
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US Department of Energy |
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ControlGuru |
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Feedback Systems: An Introduction for Scientists and Engineers |
California Institute of Technology |
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Bucknell University |
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National Programme on Technology Enhanced Learning (NPTEL)
- Phase II |
Written Exam
Date |
Keywords |
Original test |
Worked/solved test |
2014-to-date Examination Texts |
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New
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Open Loop Transfer function given by 1st order, inverse-response systems; Root Locus with imaginary axis crossing giving Kc*; asymptotic Bode plots; Nyquist diagram resulting after introduction of dead time. |
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New
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Transfer function with pole at origin; Root Locus with imaginary axis crossing giving Kc*; definition and the units of the delay margin; Nyquist diagram resulting after introducing a dead time just equal to the delay margin within the Open Loop. |
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New
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Open Loop Transfer function with triple pole at origin; Root Locus with imaginary axis crossing giving Kc*; non-monotonic Bode plot; extended Nyquist plot with closure at infinity. |
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January |
Open Loop rational Transfer function; Root Locus with imaginary axis crossing giving Kc*; asymptotic Bode plots; Nyquist plot required to pass through the critical point at -1 |
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October |
Open Loop Transfer function with 2 distinct measuring sensors; 2 distinct Root Locus with different Closed Loop stability; extended Nyquist plot with closure at infinity |
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July |
Transfer function with integrator; Root Locus with 2 distinct values of Kc* for switch from stability to instability; extended Nyquist plot with closure at infinity |
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June |
Transfer function with resonant poles; Nyquist plot passing through the critical point |
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April 4, 2016 exam |
Parametric transfer function; inverse-response system |
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November |
Transfer function with resonant poles; extended Nyquist plot with closure at infinity |
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Transfer function with poles at origin; extended Nyquist plot with closure at infinity |
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Examination Texts prior to 2014 |
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July |
transfer function with resonant poles and double multiplicity; extended Nyquist plot with closure at infinity |
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June |
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June |
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January |
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Root Locus after Padč approximation; Dead time compensator |
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file
PDF |
MathCad®
2001i |
MatLab® 7.1 (workspace file .MAT) |
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transfer function |
SisoTool session |
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Angolo di un numero complesso |
MatLab®
6.5
m - file argument.m |
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Funzioni
di trasferimento dei Sistemi Dinamici di Riferimento |
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Sistema 2° ordine: |
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Sistema 2° ordine + controllore PD: |
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Esempio svolto (15.1 pag.187 del Coughanowr) |
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Esempio svolto (15.2 pag.191 del
Coughanowr) |
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Esempio svolto (18.4 pag.353
di Stephanopoulos) |
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Esercizio 1-bis
svolto |
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Esercizio 2 svolto |
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Esercizio 4 svolto |
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file
PDF |
MathCad®
2001i |
MatLab®
6.5 (workspace file .MAT) |
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transfer function |
SisoTool session or diagrams |
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Esempio 17.7 |
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Casi notevoli |
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Esercizio introduttivo 1 |
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Altri
Esempi/Problemi svolti |
file
PDF |
MathCad |
MatLab® 7.1 (workspace file .MAT) |
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transfer function |
SisoTool session |
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Compito A d’esame del 29.04.02 |
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Prova N.3 del 31.07.03 |
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Prova N.3 del 23.11.04 |
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Prova intracorso del 2.05.05 – Bode |
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Software shareware
WinBode
di Marco Benvegnů