Combinatorics and Optimization Minor
University of Waterloo ยท ON ยท H1D1JR0s2
Combinatorics and Optimization Minor is a Undergraduate degree at University of Waterloo, ON. It covers areas like computational mathematics, linear algebra, discrete mathematics, mathematics, applied mathematics, mathematical economics. The summary below is compiled from public course information โ approximate, not official.
University of Waterloo
Undergraduate
What you'll study in Combinatorics and Optimization Minor
Example subjects: Introduction to Optimization, Introduction to Optimization (Advanced Level), Combinatorial Enumeration, Coding Theory, Introduction to Graph Theory, Network Flow Theory, Computational Discrete Optimization, Nonlinear Optimization, Deterministic OR Models, Portfolio Optimization Models, Algebraic Enumeration, Symmetric Functions.
Frequently asked questions
What will I study in Combinatorics and Optimization Minor?
Combinatorics and Optimization Minor covers areas like computational-mathematics, linear-algebra, discrete-mathematics, mathematics, applied-mathematics, mathematical-economics, calculus, topology.
Who offers Combinatorics and Optimization Minor?
Combinatorics and Optimization Minor is offered by University of Waterloo, ON.
Considering Combinatorics and Optimization Minor?
Peernovo helps students research, choose and thrive at university โ across Australia, the US, the UK and Canada โ powered by our AI backbone:
- Explore & compare degrees โ across universities and countries with honest, specific information.
- "What Can I Be?" career guidance โ an AI pathway councillor that maps degrees to careers.
- See who's studying โ your degree at your university โ find classmates and study groups.
- AI Task Coach โ a Socratic study companion that plans your work around your life.
- Honours & Thesis Research Coach โ structure and move your research project forward.
- Smart study planner, exam prep and a daily digest โ to keep you on track.
Sources: University of Waterloo official course page. Information is compiled and summarised โ not copied verbatim โ and is approximate; always confirm with the original source.
Something not right on this page, or want it changed? Let us know and we'll review it.
