Undergraduate courses

 

ELEC 372

ELEC 481

ELEC 482

ELEC 483

ENCS 472

 

ELEC 372 Fundamentals of Control Systems

 Mathematical models of control systems. Characteristics, performance, and stability of linear feedback control systems. Root-locus methods. Frequency response methods. Stability in the frequency domain. Design and compensation of feedback control systems.

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ELEC 481 Linear Systems

Review of matrix algebra. State-space description of dynamic systems: linearity, causality, time-invariance, linearization. Solution of state-space equations. Transfer function representation. Discrete-time models. Controllability and observability. Canonical forms and minimal-order realizations. Stability. Stabilizability and pole placement. Linear quadratic optimal control. Observer design.

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ELEC 482 System Optimization

Linear least squares. Properties of quadratic functions with applications to steepest descent method, Newton's method and Quasi-Newton methods for nonlinear optimization. One-dimensional optimization. Introduction to constrained optimization, including the elements of Kuhn-Tucker conditions for optimality. Least pth and mini-max optimization. Application of optimization techniques to engineering problems.

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ELEC 483 Real-Time Computer Control Systems

Introduction to real-time computer control systems; a review of discrete-time signals and systems, difference equations, z-transform; sampled-data systems, sample and hold, discrete models; discrete equivalents of continuous-time systems; stability analysis; design specifications;  design using root locus and frequency response methods; implementation issue including bumpless transfer, integral windup, sampling rate selection, pre-filtering, quantization effects and computational delay; scheduling theory and priority assignment  to control processes, timing of the control loop, effects of missed deadlines; principles and characteristics of sensors and devices; embedded processors, processor/device interface.

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ENCS 472 Robot Manipulators

Spatial descriptions and transformations. Manipulator forward and inverse kinematics. Jacobians: velocities and static forces. Manipulator dynamics. Trajectory generation. Position control of manipulators. Force control of manipulators. Robot programming languages.

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