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Combinatorics and Optimization (Bachelor of Mathematics - Honours)

University of Waterloo · ON · SyeD110Co2

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Combinatorics and Optimization (Bachelor of Mathematics - Honours) at University of Waterloo lists 38 subjects. Subjects include Introduction to Optimization, Introduction to Optimization (Advanced Level) and Combinatorial Enumeration. The topics that come up most are computational mathematics, discrete mathematics and linear algebra (21, 12 and 11 subjects).

Compiled from public course information: approximate, not official.

University
University of Waterloo
Level
Undergraduate

What you'll study in Combinatorics and Optimization (Bachelor of Mathematics - Honours)

computational-mathematicsdiscrete-mathematicslinear-algebramathematical-economicscomputational-biologytopologyoperations-managementmathematicsinformation-managementquantum-mechanicsalgorithmscomputational-linguisticsimage-processingsignal-processing

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, Algebraic Enumeration, Symmetric Functions, Information Theory and Applications, Combinatorial Designs.

Frequently asked questions

What will I study in Combinatorics and Optimization (Bachelor of Mathematics - Honours)?

Combinatorics and Optimization (Bachelor of Mathematics - Honours) covers areas like computational-mathematics, discrete-mathematics, linear-algebra, mathematical-economics, computational-biology, topology, operations-management, mathematics.

Who offers Combinatorics and Optimization (Bachelor of Mathematics - Honours)?

Combinatorics and Optimization (Bachelor of Mathematics - Honours) is offered by University of Waterloo, ON.

Considering Combinatorics and Optimization (Bachelor of Mathematics - Honours)?

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Sources: University of Waterloo official course page. Information is compiled and summarised, not copied verbatim, and is approximate; always confirm with the original source.

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