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DTSTART;TZID=America/New_York:20231003T160000
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DTSTAMP:20260528T084700
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UID:119-1696348800-1696352400@pages.vassar.edu
SUMMARY:(Colloquium) Colin Adams\, Williams College
DESCRIPTION:Join us for our first colloquium talk of the semester by Professor Colin Adams of Williams College on Tuesday October 3 at 4PM in Rocky 203. \n \nBlown Away: What Knot to do When Sailing \nColin Adams\nWilliams College \nBeing a tale of adventure on the high seas involving great risk to the tale teller\, and how an understanding of the mathematical theory of knots saved his bacon. No nautical or mathematical background assumed! \nTuesday\, October 3rd\, 4pm\nRocky 203
URL:https://pages.vassar.edu/mathstats/event/colloquium-talk/
LOCATION:Rockefeller Hall 203
CATEGORIES:Colloquium
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DTSTART;TZID=America/New_York:20231026T150000
DTEND;TZID=America/New_York:20231026T160000
DTSTAMP:20260528T084700
CREATED:20230926T031308Z
LAST-MODIFIED:20231025T185628Z
UID:154-1698332400-1698336000@pages.vassar.edu
SUMMARY:(Colloquium) Joe Kraisler\, Amherst College
DESCRIPTION:Colloquium Talk\nProfessor Joe Kraisler\, Amherst College\nThursday October 26\, 2023 at 3PM\nRocky 300 \n \nTitle: Topological Insulators and the SSH Model \nAbstract: Electronic band theory was one of the early 20th century achievements of quantum mechanics and placed solids into three categories: conductors\, semiconductors\, and insulators. However\, starting in the 1980s with the discovery of the Quantum Hall Effect\, a new phase of matter known as Topological Insulators (TIs) were theorized and eventually realized. These materials act as insulators in the interior\, or bulk\, while allowing electrons to freely move along the boundary\, or edge\, of the material. Additionally\, there is a relationship between the a) number of states which exist on the boundary and b) a property of the interior which is protected under small defects. This relationship is often referred to as the Bulk-Edge Correspondence. \nWe will study the simplest example of a 1-dimensional topological insulator\, the SSH (Su-Schrieffer-Heeger) model of polyacetylene\, and prove the bulk edge correspondence for this particular system. No previous physics knowledge is required.
URL:https://pages.vassar.edu/mathstats/event/colloquium-talk-2/
CATEGORIES:Colloquium
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