Lesson Plan |
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Name of the Faculty : Ms. Shalini Singh | ||||
Discipline : EEE & ECE | ||||
Semester : 6TH | ||||
Subject : Control System Engineering | ||||
Lesson Plan Duration : Jan 2018 to April 2018 | ||||
Week | Theory | Practical | ||
Lecture Day | Topic | Practical Day | Topic | |
1st | 1 | Section A: System/Plant model | 1 | Introduction to MATLAB (Control System Toolbox), Implement at least any Different Toolboxes in MATLAB, Introduction to Control Systems Toolbox. |
2 | Types of models, illustrative examples of plants and their inputs and outputs | |||
3 | cCntroller servomechanism, regulating system | |||
2nd | 4 | Linear timeinvariant (LTI) system, time-varying system, causal system |
2 | Plot locus of given transfer function, locate closed loop poles for different values of k. |
5 | Open loop control system examples of open-loop | |||
6 | Closed loop control system examples of feedback control systems, | |||
3rd | 7 | Continuous time and sampled data control systems. | 3 | Plot root locus of given transfer function and to find out S, Wd, Wn at given root & to discuss stability |
8 | Effects of feedback on sensitivity (to parameter variations),stability, external disturbance (noise), overall gain etc. |
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9 | Non-linear control systems. | |||
4th | 10 | Section B-Concept of transfer function, relationship between transfer function and impulse response | 4 | Plot bode plot of given transfer function and find gain and phase margins |
11 | Order of a system, blockdiagram algebra | |||
12 | Numerical on block reduction | |||
5th | 13 | Signal flow graphs : Mason’s gain formula & its application |
5 | Plot the Nyquist plot for given transfer function and to discuss closed loop stability, gain and phase margin |
14 | Characteristic equation, derivation of transfer functions of electrical & electromechanical systems | |||
15 | Transfer functions of cascaded | |||
6th | 16 | Numerical on cascaded system | 6 | To study the lead, lag, lead-lag compensators and to draw their magnitude and phase plots |
17 | Non-loading cascaded elements |
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18 | Numerical on non cascaded element | |||
7th | 19 | Introduction to state variable analysis and design | 7 | To study speed Torque characteristics of A.C. servo motor |
20 | Numerical on state variable | |||
21 | Class test on SFG, Block reduction, state variable | |||
8th | 22 | Assingment on numericals | 8 | To study speed Torque characteristics of DC servo motor |
23 | Numerical on SFG, Block reduction, state variable | |||
24 | Section-C: Typical test signals, time response of first order systems to various standard inputs | |||
9th | 25 | Ttme response of 2nd order system to step input, | 9 | To study and demonstrate simple closed loop speed control system. |
26 | Relationship between location of roots of characteristics equation, w and wn | |||
27 | Time domain specifications of a general and an under-damped 2nd order system |
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10th | 28 | Steady state error and error constants, dominant closed loop poles | 10 | To implement a PID controller for temperature control |
29 | Concept of stability, pole zero configuration and stability | |||
30 | Necessary and sufficient conditions for stability Hurwitz stability criterion Routh stability criterion | |||
11th | 31 | Relative stability, Root locus concept | ||
32 | Development of root loci for various systems, stability considerations | |||
33 | Numerical on root locus & rouths | |||
12th | 34 | Section D-:Relationship between frequency response and time-response for 2nd order system | ||
35 | Bode plots, stability | |||
36 | Numerical on bode plot | |||
13th | 37 | Gain-margin and Phase Margin, relative stability | ||
38 | Frequency response specifications | |||
39 | Nyquist Plot & Polar plot | |||
14th | 40 | Numerical on bode , polar & nyquist | ||
41 | Necessity of compensation, compensation networks | |||
42 | Application of lag and lead compensation | |||
15th | 43 | Feedback control, proportional, integral and derivative controllers | ||
44 | Synchros, AC and DC techo-generators, magnetic amplifier | |||
45 | Servomotors, stepper motors, & their applications |