COURSE STRUCTURE & SYLLABUS For M.Tech EEE Common For .
JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY: KAKINADAKAKINADA – 533 003, Andhra Pradesh, IndiaDEPARTMENT OF ELECTRICAL & ELECTRONICS ENGINEERINGCOURSE STRUCTURE & SYLLABUS forM.Tech EEE Common for CONTROL SYSTEMS (CS) &CONTROL ENGINEERING (CE) Programme(Applicable for batches admitted from 2019-2020)JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY KAKINADA
COURSE STRUCTUREI-SemesterCourS.Nose No123CategoryPCPCPE4PE5678Course NameP.OsAdvanced Control TheoryAdvanced Digital Control SystemsElective-Ii.Computer Controlled Systemsii.Control of Special Machinesiii. System and Parameter IdentificationElective-IIi.Optimization Techniquesii.Micro Controllers& Applicationsiii. Stochastic Estimation and ControlResearch Methodology and IPRControl System Simulation LaboratoryControl Systems LaboratoryAudit Course – II SemesterS.NoCourseNoCategory12PCPC3PE4PE5678Course NameNon-Linear Systems AnalysisOptimal Control TheoryElective-IIIi.Digital Signal Processingii.Robotics and Controliii. Large scale systemsElective-IVi.Process Control and Automationii.Decision and Estimation Theoryiii. Embedded Computer Control.Advanced Control System Simulation LaboratoryAdvanced Control System LaboratoryMini Project with SeminarAudit Course – IIP.Os
III- SemesterS.NoCourseNoCategoryCourse NameP.OsProgram Elective –Vi. Adaptive Control TheoryPEii. Evolutionary Algorithms and Applicationsiii. Artificial Intelligent TechniquesOpen Electivei. Business AnalyticsOEii.Industrial Safetyiii.Cost Management of Engineering Projects12Dissertation Phase - I(to be continued and evaluated next semester)3LTPC30033003002010602016IV- SemesterS.No1CourseNoCategoryCourse NameDissertation Phase-II(continued from III semester)Audit course 1 & 21. English for Research Paper Writing2. Disaster Management3. Sanskrit for Technical Knowledge4. Value Education5. Constitution of India6. Pedagogy Studies7. Stress Management by Yoga8. Personality Development through Life Enlightenment Skills.TPCMarks0321610003216100Marks100100--200
I SEMESTERADVANCED CONTROL THEORYcategory(Common to CS & CE)L-T-P3-0-0Credits3Pre-requisite: Control SystemsCourse Educational Objectives: To present state models in various forms. To learn the concept of controllability and Observability of LTI systems. To discuss and learn the design concepts for feedback controller and observers.Unit IIntroductory matrix algebra and linear vector space, State space representation of systems.Linearizationof a non - linear system.Solution of state equations. Evaluation of State Transition Matrix (STM) Simulation of state equation using MATLAB/ SIMULINK program.Unit IISimilarity transformation and invariance of system properties due to similarity transformations. Minimalrealization of SISO, SIMO, MISO transfer functions. Discretization of a continuous time state spacemodel.Conversion of state space model to transfer function model using Fadeeva algorithm.Unit IIIFundamental theorem of feedback control - Controllability and Controllable canonical form - Poleassignment by state feedback using Ackermann‘s formula – Eigen structure assignment problem.Observability and observable canonical formUnit IVLinear Quadratic Regulator (LQR) problem and solution of algebraic Riccati equation using eigenvalueand eigen vector methods, iterative method. Controller design using output feedback.Internal stability ofa system.Stability in the sense of Lyapunov, asymptotic stability of linear time invariant continuous anddiscrete time systems. Solution of Lyapunov type equation.Unit VDuality between controllability and observability - Full order Observer based controller design. Reducedorder observer design. Model decomposition and decoupling by state feedback. Disturbance rejection,sensitivity and complementary sensitivity functions. Design of full order observer using Ackermann‘sformula - Bass Gura algorithm.Course Outcomes:Aftercompletion of this coursethe students will be: Able to apply matrix algebra to develop various forms of state models. Able to develop and analyze physical systems. Able to analyze state models. Able to design state feedback controller and observer.
Reference Books:1. K. Ogata, Modern Control Engineering, Prentice Hall, India 19972. T. Kailath, T.,Linear Systems, Perntice Hall, Englewood Cliffs, NJ, 1980.3. N. K. Sinha , Control Systems, New Age International, 3rd edition, 2005.4. Panos J Antsaklis, and Anthony N. Michel, Linear Systems, New - age international (P)LTD. Publishers, 2009.5. John J D‘Azzo and C. H. Houpis , ―Linear Control System Analysis and Design Conventionaland Modern‖, McGraw - Hill Book Company, 1988.6. B.N. Dutta, Numerical Methods for linear Control Systems - , Elsevier Publication, 2007.7. C.T.Chen Linear System Theory and Design - PHI, India.8. Richard C. Dorf and Robert H. Bishop, Modern Control Systems, 11th Edition, Pearson Edu,India, 2009.
I SEMESTERADVANCED DIGITAL CONTROLSYSTEMSCategoryL-T-P3-0-0Credits3(Common to CS & CE)Pre-requisite: Signals & Systems and Control SystemsCourse Educational Objectives: To familiarize mathematical analysis of digital control systems. To introduce state feedback controllers and observers for digital control systems. To understand state estimation and state observer design methodology of single output and multioutput systems.UNIT IOverview of modern digital control theories, Z- and inverse Z-transformation and properties, Discretetime systems and difference equations, Sampling and reconstruction (A/D and D/A conversions), Z- andS-plane correspondence and stability test, Analysis of sampled data systems.UNIT IIDiscrete-time state equations, Sampled continuous-time systems, Canonical forms, transformation tocontrollable, observable and diagonal forms, Controllability and Observability.UNIT IIIState determination and control, State feedback and eigenvalue placement of single input systems, Statefeedback and eigenvalue placement of multi-Input systems, Quadratic optimal control, Digital trackingsystems.UNIT IVState estimation, State observer design for single out-put systems, State observer design for multi-outputsystems, System Identification.UNIT VDigitizing analog controllers, Designing between-sample response, Digital hardware control, Actuatorslimitation.Course Outcomes:Aftercompletion ofthis coursethe students will be able to Analyze digital control theories using Z transform methods. Understand the stability criteria of discrete time systems. Obtain various state space models of discrete- time systems and verify controllability andobservabilty. Design state observer for single output and multi output systems. Design digital hardware controller.
Reference Books:1. Ms. Santina, A.R.Stuberud&G.H.Hostetter, Digital Control Systems Design, Oxford Univ Press,2nd edition.2. B.C Kuo, Digital Control Systems, 2nd Edition, Oxford Univ Press, Inc., 1992.3. F. Franklin, J.D. Powell, and M.L. Workman, Digital control of Dynamic Systems,Addison - Wesley Longman, Inc., Menlo Park, CA , 1998.4. Gopal, Digital Control and State Variable Methods, Tata McGraw Hill, India, 1997.5. C. H. Houpis and G.B. Lamont, Digital Control Systems, McGraw Hill, 1985.6. John S. Baey, Fundamentals of Linear State Space Systems, McGraw – Hill, 1st edition7. Bernard Fried Land, Control System Design, McGraw – Hill, 1st edition8. Dorsay, Continuous and Discrete Control Systems, McGraw - Hill.
I SEMESTERCOMPUTER CONTROLLED SYSTEMS(Common to CS & CE) e: Digital Systems and computer organizationCourse Educational Objectives: To apply H2/H theory and robustness theory To construct ladder diagrams To develop the methodologies for programming and procedures using PLC To apply SCADA concepts for supervision and control To apply real time concepts, direct digital control and distributed controlUnit IMultivariable control:Basic expressions for MIMO systems, Singular values, Stability norms,2 2Calculation of system norms, Robustness, Robust stability. H / H Theory: Solution for design using H / H , Case studies, Interaction and decoupling, Relative gain analysis, Effects of interaction, Responseto disturbances, Decoupling, Introduction to batch process control.Unit IIDigital logic gates, programming in the Boolean algebra system, conversion examples. Ladder diagramsfor process control: Ladder diagrams and sequence listings, ladder diagram construction and flow chartfor spray process systemUnit IIIPLC Basics: PLC system, I/O modules and interfacing, CPU processor, programming equipment,programming formats, construction of PLC ladder diagrams, devices connected to I/O modules. PLCProgramming: Input instructions, outputs, operational procedures, programming examples usingcontacts and coils. Drill press operation.Unit IVSCADA: Introduction, SCADA Architecture, Different Communication Protocols, Common SystemComponents, Supervision and Control, HMI, RTU and Supervisory Stations, Trends in SCADA,Security IssuesUnit VReal time systems- Real time specifications and design techniques- Real time kernels- Inter taskcommunication and synchronization- Real time memory management- Supervisory control- directdigital control- Distributed control- PC based automation.Course Outcomes:After completion of this course the students will be able To apply H2/H theory and robustness theory To construct ladder diagrams To develop the methodologies for programming and procedures using PLC To apply SCADA concepts for supervision and control To apply real time concepts, direct digital control and distributed controlReference Books:
1. Shinskey F.G., Process control systems: application, Design and Tuning, McGraw HillInternational Edition ,Singapore,1988.2. Be.langer P.R., Control Engineering: A Modern Approach, Saunders College Publishing ,USA, 1995.3. Dorf, R.C. and Bishop R. T., Modern Control Systems, Addison Wesley Longman Inc.,19994. Laplante P.A., Real Time Systems: An Engineer‘s Handbook, Prentice Hall of India Pvt. Ltd.,New Delhi, 2002.5. Stuart A. Boyer: SCADA-Supervisory Control and Data Acquisition, Instrument Society ofAmerica Publications,USA,19996. EfimRosenwasser, Bernhard P. Lampe, Multivariable computer-controlled systems: a transferfunction approach, Springer, 20067. Programmable Logic Controllers – Principle and Applications by John W. Webb and RonaldA. Reiss, Fifth Edition, PHI8. Programmable Logic Controllers – Programming Method and Applications by J.R.Hackworthand F.D Hackworth Jr. – Pearson, 2004.
I SEMESTERCONTROL OF SPECIAL MACHINES(Common to CS & CE) e: Electrical MachinesCourse Educational Objectives: To apply different modes of excitation and control on open and closed loop To apply the control techniques of switched reluctance motors and PMSM To understand the different control schemes of special machines. To analyze the characteristics of different types of PM type Brushless DC motors and to designsuitable controllers To apply DCLM and LIM To apply microprocessor for control of servomotorsUnit IStepper Motors:Constructional features, Principle of operation, Modes of excitation torque production inVariable Reluctance (VR) stepping motor. Dynamic characteristics, Drive systems and circuit for openloop control, closed loop control of stepping motor.Unit IISwitched Reluctance Motors: Constructional features, Principle of operation. Torque equation,Characteristics, Control Techniques, DriveConcept. Permanent Magnet Synchronous Motors: Principleof operation, EMF, power input and torque expressions, Phasor diagram, Power Controllers, Torquespeed characteristics, Self-control, Vector control, Current control Schemes.Unit IIIPermanent Magnet Brushless DC Motors: Commutation in DC motors, Difference between mechanicaland electronic commutators, Hall sensors, Optical sensors, Multiphase Brushless motor, Square wavepermanent magnet brushless motor drives, Torque and emf equation, Torque-speed characteristics,Controllers-Microprocessors based controller.Unit IVServomotors: Types, Constructional features, Principle of Operation, Characteristics, Control,–Microprocessor based applications. AC Tachometers: Schematic diagram, Operating principle,numerical problemsUnit VLinear Motors: Linear Induction Motor (LIM) Classification, Construction, Principle of operation,Concept of Current sheet, Goodness factor, DC Linear Motor (DCLM) types, Circuit equation, DCLMcontrol, applications.Course Outcomes:After completion of this course, the student will be able to Apply different modes of excitation and control on open and closed loop Apply the control techniques of switched reluctance motors and PMSM To understand the different control schemes of special machines. Analyze the characteristics of different types of PM type Brushless DC motors and to designsuitable controllers Apply DCLM and LIM Apply microprocessor for control of servomotors
Reference Books:1. Miller, T.J.E. ―Brushless Permanent Magnet and Reluctance Motor Drives‖, ClarendonPress, Oxford, 1989.2. Kenjo, T, ―Stepping Motors and their Microprocessor control‖, Clarendon Press,Oxford, 1989.3. Naser A and Boldea I, ―Linear Electric Motors: Theory, Design and PracticalApplication‖, Prentice Hall Inc., New Jersey,1987.4. Floyd E Saner,‖Servo Motor Applications‖, Pittman USA, 1993.5. Kenjo, T and Naganori, S ―Permanent Magnet and brushless DC motors‖, ClarendonPress, Oxford, 1989.6.Generalized Theory of Electrical Machines – P.S.Bimbra, Khanna publications-5th edition-1995.
I SEMESTERSYSTEM AND Common to CS & CE) (Elective-I)Pre-requisite: Control SystemsCourse Educational Objectives: To apply the identification problem To apply impulse response identification methods To apply least squares, instrumental variable and recursive methods To develop state estimation using Kalman filters and extended Kalman filters To identify different mathematical models for state and parameter estimationUnit I Introduction:System models and model classification, Identification problem, some fields of applications.Unit-II Classical models:Time response and frequency response methods of transfer function evolution, Impulse responseidentification using cross correlation test and orthogonal series expansion, methods of convolution,model learning technique.Unit-III Least square Method:Least square estimates and its properties, non-recursive least square identification of dynamic system,extensions such as generalized least square repeated least square and instrumental variable method.Recurse Methods: Recursive least square, minimum variance algorithms, stochastic approximationmethod, maximum likelihood method.Unit IV Identification of state variable models:State Estimation using Kalman and extended Kalman filter, simultaneous state and parameter estimationof linear systems.Unit V Non-Linear systems identification:Identification of a volterra series models, identification of non-linear state models using extendedKalman filter, quasi-linearization method, invariant imbedding, gradient method, Numericalidentification through model following approach.Course Outcomes:After completion of this course, the student will be able To apply the identification problem To apply impulse response identification methods To apply least squares, instrumental variable and recursive methods Develop state estimation using Kalman filters and extended kalman filters Identify different mathematical models for state and parameter estimation.Reference Books:1. J.M.Mendel, 'Discrete Techniques Of Parameter Estimation', Marcel Dekker, 1973.2.F.Eykhoff, 'System Identification, Parameter and State Estimation, John Willey, 1974.3. A.P.Sage and J.L.Melsa, 'System Identification', Academic press, 1971.
I-SEMESTEROPTIMIZATION TECHNIQUES(Common to CS & isite: Concepts of engineering mathematics and mathematical methods.Course Educational Objectives: To define an objective function and constraint functions in terms of design variables, and thenstate the optimization problem. To state single variable and multi variable optimization problems, without and with constraints. To explain linear programming technique to an optimization problem, define slack and surplusvariables, by using Simplex method. To study and explain nonlinear programming techniques, unconstrained or constrained, anddefine exterior and interior penalty functions for optimization problems. To introduce evolutionary programming techniques. To introduce basic principles of Genetic Algorithms and Partial Swarm Optimization methods.UNIT – I:Introduction and Classical Optimization Techniques:Statement of an Optimization problem – design vector – design constraints – constraint surface –objective function – objective function surfaces – classification of Optimization problems.Single variable Optimization – multi variable Optimization without constraints – necessary andsufficient conditions for minimum/maximum – multivariable Optimization with equalityconstraints.Solution by method of Lagrange multipliers – multivariable Optimization with inequalityconstraints – Kuhn – Tucker conditions.UNIT – II:Linear ProgrammingStandard form of a linear programming problem – geometry of linear programming problems –definitions and theorems – solution of a system of linear simultaneous equations – pivotal reduction of ageneral system of equations – motivation to the simplex method – simplex algorithm - Duality in LinearProgramming – Dual Simplex method.UNIT – III:Nonlinear Programming:Unconstrained cases - One – dimensional minimization methods: Classification, Fibonacci method andQuadratic interpolation method - Univariate method, Powell‘s method and steepest descent method.Constrained cases - Characteristics of a constrained problem, Classification, Basic approach of PenaltyFunction method; Basic approaches of Interior and Exterior penalty function methods.Introduction toconvex Programming Problem.UNIT – IV:Introduction to Evolutionary Methods:Evolutionary programming methods - Introduction to Genetic Algorithms (GA)– Control parameters –Number of generation, population size, selection, reproduction, crossover and mutation – Operatorselection criteria – Simple mapping of objective function to fitness function – constraints – Geneticalgorithm steps – Stopping criteria –Simple examples.
UNIT – V:Introduction to Swarm Intelligence Systems:Swarm intelligence programming methods - Basic Partial Swarm Optimization – Method –Characteristic features of PSO procedure of the global version – Parameters of PSO (Simple PSOalgorithm – Operators selection criteria – Fitness function constraints) – Comparison with otherevolutionary techniques – Engineering applications of PSO.Course Outcomes:After completion of this course the students will be able to State and formulate the optimization problem, without and with constraints, by using designvariables from an engineering design problem. Apply classical optimization techniques to minimize or maximize a multi-variable objectivefunction, without or with constraints, and arrive at an optimal solution. Formulate a mathematical model and apply linear programming technique by using Simplexmethod. Also extend the concept of dual Simplex method for optimal solutions. Apply gradient and non-gradient methods to nonlinear optimization problems and use interior orexterior penalty functions for the constraints to derive the optimal solutions. Able to apply Genetic algorithms for simple electrical problems. Able to solve practical problems using PSO.Text Books1. ―Engineering optimization: Theory and practice‖-by S. S.Rao, New AgeInternational (P) Limited, 3rd edition, 1998.2. Soft Computing with MA
Panos J Antsaklis, and Anthony N. Michel, Linear Systems, New - age international (P) LTD. Publishers, 2009. 5. John J D‘Azzo and C. H. Houpis , ―Linear Control System Analysis and Design Conventional and Modern‖, McGraw - Hill Book Company, 1988. 6.
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Faculty Guide for Developing Course Syllabus 2 SYLLABUS CHECKLIST NOTE: THE ORDER OF SYLLABUS COMPONENTS PRESENTED BELOW IS NOT A REQUIRED ORDER TO FOLLOW. THIS CHECKLIST REFLECTS COMPONENTS THAT SHOULD BE INCLUDED IN THE COURSE SYLLABUS. FACULTY WILL DETERMINE THE ORDER OF THE SYLLABUS COMPONENTS. Course ID and Instructor Information _ 1.
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