Best upper division Math for an EE major

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SUMMARY

The discussion focuses on selecting upper division mathematics courses for an Electrical Engineering (EE) major who has completed Calculus I-III, Linear Algebra, Differential Equations, and an introductory statistics course. The recommended courses to prioritize include Numerical Analysis I&II, Complex Analysis, and Advanced Linear Algebra, with an emphasis on understanding Fourier and Laplace transforms. The participant also notes the importance of finding a course that covers these transforms, as they are essential for studying signals and systems in EE.

PREREQUISITES
  • Understanding of Calculus I-III
  • Familiarity with Linear Algebra concepts
  • Knowledge of Differential Equations
  • Basic statistics and probability theory
NEXT STEPS
  • Research Numerical Analysis techniques and applications
  • Explore Complex Analysis and its relevance to engineering
  • Study Fourier and Laplace transforms in depth
  • Investigate available courses on mathematical methods for engineers
USEFUL FOR

Electrical Engineering students, mathematics enthusiasts, and anyone interested in enhancing their understanding of advanced mathematical concepts relevant to engineering applications.

TheKracken5
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So I just changed my major from Math to EE this semester and I really would like to continue taking some math. I have completed the entire Calc 1-3, LA, DEQ's, and a intro stats course. I only need 1 more course for a math minor. (intro proofs won't count for this though). My university doesn't allow double majors or more than one minor, but I can take a few extra math courses if I would like.

I am interested in Control Theory, Signals, and Information theory. Which courses should I prioritize? My uni has a small ABET EE program and a small math program, so most semesters EE courses will prevent me from taking math courses, hence I would like to prioritize.

Courses Offered:

1. Real Analysis I&II
2. Advance Probability and Stats/Bayesian I&II
3. Numerical Analysis I&II
4. Intro Proof (needed for Real Analysis)
5. Complex Analysis
6. PDE's
7. Advanced Linear Algebra (only offered this next fall)
I do plan to go to grad school in EE.
 
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I agree on 3, 5, 7. Also, look into learning Fourier and Laplace transforms inside out, so find out what course (if any) covers those topics. Usually, an introductory control theory or communications theory class will cover enough, but transforms are crucial to studying signals and systems and it may not hurt to learn them as part of a "mathematical methods for engineers"-type course if available.
 
I forgot 6 also... pde's usually have an intro to the Fourier transform.
 

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