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DTSTAMP:20260519T162211
CREATED:20200203T174750Z
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UID:1851-1583237700-1583241000@colleges.claremont.edu
SUMMARY:Graph coloring reconfiguration systems (Prateek Bhakta\, University of Richmond)
DESCRIPTION:For k >= 2\, the k-coloring graph C(G) of a base graph G has a vertex set consisting of the proper k-colorings of G with edges connecting two vertices corresponding to two different colorings of G if those two colorings differ in the color assigned to a single vertex of G. A base graph whose k-coloring graph is connected is called k-mixing; here it is possible to reconfigure a particular k-coloring of G to any other k-coloring of G by changing the color of one vertex at a time in the assignment while maintaining that each intermediate step is a proper k-coloring. We explore the connectivity and biconnectivity of coloring graphs with a focus on the inverse problem: given a graph H\, is H the k coloring graph of some base graph G for some k?
URL:https://colleges.claremont.edu/ccms/event/antc-talk-by-prateek-bhaktaw-university-of-richmond/
LOCATION:Emmy Noether Room\, Millikan 1021\, Pomona College\, 610 N. College Ave.\, Claremont\, California\, 91711
CATEGORIES:Algebra / Number Theory / Combinatorics Seminar
GEO:34.099908;-117.7142522
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DTSTART;TZID=America/Los_Angeles:20200310T121500
DTEND;TZID=America/Los_Angeles:20200310T131000
DTSTAMP:20260519T162211
CREATED:20200203T200943Z
LAST-MODIFIED:20200305T021333Z
UID:1856-1583842500-1583845800@colleges.claremont.edu
SUMMARY:Finding bases of new infinite dimensional representations of $\mathfrak{osp}(1|2n)$ ( Dwight Williams\, UT Arlington)
DESCRIPTION:The orthosymplectic Lie superalgebra $\mathfrak{osp}(1|2n)$ is rich in representation theory: while the finite dimensional $\mathfrak{osp}(1|2n)$-module category is semisimple\, the study of infinite dimensional representations of $\mathfrak{osp}(1|2n)$ is wide open. In this talk\, we will define the orthosymplectic Lie superalgebras\, realize $\mathfrak{osp}(1|2n)$ as differential operators on complex polynomials\, and describe the space of polynomials in commuting and anti-commuting variables as a representation space for $\mathfrak{osp}(1|2n)$. Moreover\, we will present operators—and perhaps generalized versions of these operators—which help give explicit bases for certain infinite dimensional $\mathfrak{osp}(1|2n)$-modules.
URL:https://colleges.claremont.edu/ccms/event/antc-talk-by-dwight-williams-ut-arlington/
LOCATION:Emmy Noether Room\, Millikan 1021\, Pomona College\, 610 N. College Ave.\, Claremont\, California\, 91711
CATEGORIES:Algebra / Number Theory / Combinatorics Seminar
GEO:34.099908;-117.7142522
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BEGIN:VEVENT
DTSTART;TZID=America/Los_Angeles:20200324T121500
DTEND;TZID=America/Los_Angeles:20200324T131000
DTSTAMP:20260519T162211
CREATED:20200203T171430Z
LAST-MODIFIED:20200203T171430Z
UID:1849-1585052100-1585055400@colleges.claremont.edu
SUMMARY:ANTC talk by Asaf Ferber (UC Irvine)
DESCRIPTION:
URL:https://colleges.claremont.edu/ccms/event/antc-talk-by-asaf-ferber-uc-irvine/
LOCATION:Emmy Noether Room\, Millikan 1021\, Pomona College\, 610 N. College Ave.\, Claremont\, California\, 91711
CATEGORIES:Algebra / Number Theory / Combinatorics Seminar
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