WClasses

CO 646 - Matroid Theory

This is an introductory course on matroid theory, with particular emphasis on graphic matroids and on topics that are applicable to graph theory. The topics include: matroid intersection and partition, graphic matroids, matroid connectivity, regular matroids, and representable matroids. Applications include: matching, disjoint spanning trees, the 8-flow theorem for graphs, planarity testing, and recognizing totally unimodular matrices.

Prerequisites

Corequisites

None

Antirequisites

None

Offerings

Spring 2025 [1255]

SectionClassEnrolledTimeDaysLocationInstructor
LEC 00147430 / 2013:00 - 14:20 T,Th

Spring 2023 [1235]

SectionClassEnrolledTimeDaysLocationInstructor
LEC 00150432 / 2010:00 - 11:20 T,Th

Spring 2021 [1215]

SectionClassEnrolledTimeDaysLocationInstructor
LEC 04147977 / 2009:30 - 10:20 M,W,F Jim Geelen

Winter 2020 [1201]

SectionClassEnrolledTimeDaysLocationInstructor
LEC 00193511 / 1 Bruce Richter

Spring 2019 [1195]

SectionClassEnrolledTimeDaysLocationInstructor
LEC 00148869 / 2008:30 - 09:50 T,ThHH 138Jorn van der Pol

Spring 2017 [1175]

SectionClassEnrolledTimeDaysLocationInstructor
LEC 00150428 / 2010:00 - 11:20 T,ThQNC 2501Alexander Peter Nelson

Spring 2015 [1155]

SectionClassEnrolledTimeDaysLocationInstructor
LEC 00145947 / 1011:30 - 12:20 M,W,FMC 4060James F Geelen

Spring 2013 [1135]

SectionClassEnrolledTimeDaysLocationInstructor
LEC 00151744 / 1011:30 - 12:20 M,W,FMC 4064Alexander Peter Nelson

Spring 2011 [1115]

SectionClassEnrolledTimeDaysLocationInstructor
LEC 00143584 / 1011:30 - 12:20 M,W,FMC 4064James F Geelen

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