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Digital Communication Written Notes
This course is meant to provide a strong foundation for further study, research and industry 
practice in the area of communications. The main objective of the course is to learn the 
engineering principles and analytical techniques required to design reliable high-speed digital 
communication systems. In particular, the focus of this class is the reliable transmission and 
reception of finite-alphabet (i.e. digital) symbols over time-invariant linear dispersive channels 
with noise. Doing so, a...
- Class notes
- • 120 pages •
This course is meant to provide a strong foundation for further study, research and industry 
practice in the area of communications. The main objective of the course is to learn the 
engineering principles and analytical techniques required to design reliable high-speed digital 
communication systems. In particular, the focus of this class is the reliable transmission and 
reception of finite-alphabet (i.e. digital) symbols over time-invariant linear dispersive channels 
with noise. Doing so, a...
System Control Notes
Lumped physical system models; electrical, fluid, mechanical, and thermal system analysis; 
linear system transient, steady–state behavior; introduction to feedback control. Three lecture 
hours a week for one semester.
- Class notes
- • 284 pages •
Lumped physical system models; electrical, fluid, mechanical, and thermal system analysis; 
linear system transient, steady–state behavior; introduction to feedback control. Three lecture 
hours a week for one semester.
calculus notes easy to understand
Introduction to the theory and applications of differential and integral calculus of functions of one variable; topics include limits, continuity, differentiation, the mean value theorem and its applications, integration, the fundamental theorem of calculus, and transcendental functions.
- Class notes
- • 290 pages •
Introduction to the theory and applications of differential and integral calculus of functions of one variable; topics include limits, continuity, differentiation, the mean value theorem and its applications, integration, the fundamental theorem of calculus, and transcendental functions.