IC8451 CS Syllabus, CONTROL SYSTEMS Syllabus – EEE 4th SEM

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IC8451 CS Syllabus

Anna University Regulation 2017 EEE IC8451 CS Syllabus for all 5 units are provided below. Download link for EEE 4th SEM IC8451 CONTROL SYSTEMS Engineering Syllabus is listed down for students to make perfect utilization and score maximum marks with our study materials.

Anna University Regulation 2017 Electrical and Electronics Engineering(EEE) 4th SEM IC8451 CS CONTROL SYSTEMS Engineering Syllabus

IC8451 CONTROL SYSTEMS

COURSE OBJECTIVES
 To understand the use of transfer function models for analysis physical systems and
introduce the control system components.  To provide adequate knowledge in the time response of systems and steady state eror
analysis.  To acord basic knowledge in obtaining the open lop and closed–lop frequency
responses of systems.  To introduce stabilty analysis and design of compensators

 To introduce state variable representation of physical systems
UNIT I SYSTEMS AND REPRESENTATION 
Basic elements in control systems: – Open and closed lop systems – Electrical analogy of
mechanical and thermal systems – Transfer function – AC and DC servomotors – Block diagram
reduction techniques – Signal flow graphs.
UNIT II TIME RESPONSE 
Time response: – Time domain specifcations – Types of test input – I and I order system response – Eror coeficients – Generalized eror series – Steady state eror – Rot locus construction- Efects of
P, PI, PID modes of edback control –Time response analysis.

UNIT III FREQUENCY RESPONSE 
Frequency response: – Bode plot – Polar plot – Determination of closed lop response from open
lop response – Corelation betwen frequency domain and time domain specifcations
UNIT IV STABILITY AND COMPENSATOR DESIGN 
Characteristics equation – Routh Hurwitz criterion – Nyquist stabilty criterion- Performance criteria – Efect of Lag, lead and lag-lead compensation on frequency response-Design of Lag, lead and lag￾lead compensator using bode plots.
UNIT V STATE VARIABLE ANALYSIS 
Concept of state variables – State models for linear and time invariant Systems – Solution of state
and output equation in controlable canonical form – Concepts of controlabilty and observabilty.

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