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| credits = 3
| credits = 3
| credit_structure = 3-0-0
| credit_structure = 3-0-0
| pre_requisites = ELL225
| pre_requisites = [[ELL225]]
| overlaps = ELL721
| overlaps = [[ELL721]]
}}
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== ELL333 : Multivariable Control ==
== ELL333 : Multivariable Control ==
Review of control system fundamentals and basic linear algebra. Introduction to linear dynamical systems and properties. State-space representation and canonical realizations. Relation between state-space and transfer function representations. Similarity transformation. Diagonalization. Jordan canonical form. Matrix exponential and its properties. Solution of state equations. Cayley-Hamilton Theorem, Stability: BIBO and internal. Linearization of nonlinear systems. Controllability and Observability. Minimal realization. State feedback and observer design. Linear Quadratic Regulator.
Review of control system fundamentals and basic linear algebra. Introduction to linear dynamical systems and properties. State-space representation and canonical realizations. Relation between state-space and transfer function representations. Similarity transformation. Diagonalization. Jordan canonical form. Matrix exponential and its properties. Solution of state equations. Cayley-Hamilton Theorem, Stability: BIBO and internal. Linearization of nonlinear systems. Controllability and Observability. Minimal realization. State feedback and observer design. Linear Quadratic Regulator.

Latest revision as of 16:30, 14 April 2026

ELL333
Multivariable Control
Credits 3
Structure 3-0-0
Pre-requisites ELL225
Overlaps ELL721

ELL333 : Multivariable Control

Review of control system fundamentals and basic linear algebra. Introduction to linear dynamical systems and properties. State-space representation and canonical realizations. Relation between state-space and transfer function representations. Similarity transformation. Diagonalization. Jordan canonical form. Matrix exponential and its properties. Solution of state equations. Cayley-Hamilton Theorem, Stability: BIBO and internal. Linearization of nonlinear systems. Controllability and Observability. Minimal realization. State feedback and observer design. Linear Quadratic Regulator.