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UID:MEC-5905aa3361a00b7d9356fa6cf222396d@old.physics.wfu.edu
DTSTART:20201202T160000Z
DTEND:20201202T180000Z
DTSTAMP:20201119T151400Z
CREATED:20201119
LAST-MODIFIED:20201119
PRIORITY:5
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SUMMARY:Online Masters Defense: “Understanding Solutions of the Angular Teukolsky Equation in the Prolate Asymptotic Limit” — December 2, 2020 at 11 AM
DESCRIPTION:\nMr. Daniel Vickers, Master of Science CandidateMentor: Professor Greg CookDepartment of PhysicsWake Forest UniversityWednesday, December 2, 2020 at 11:00am – 1:00 pm(Private defense will follow public presentation.)Via Video Conference (contact wfuphys@wfu.edu for link information)\nABSTRACT\nSolutions of the angular Teukolsky equation are required to obtain frequency-domain solutions for perturbations on the Kerr geometry. The analytic behavior of solutions to the angular Teukolsky equation have been explored in expansions about the spherical limit, and in the asymptotic oblate limit. However, obtaining the general behavior in the asymptotic prolate limit has proven difficult. We perform a high accuracy study of prolate solutions to the angular Teukolsky equation, and use these to extend our understanding of the analytic behavior of solutions in the asymptotic prolate limit. We found two categories of prolate solutions. One group of solutions, which we call non-anomalous solutions, are in agreement with solutions previously predicted and calculated numerically. The second category of prolate solutions, which we call anomalous solutions, to the best of our knowledge, are a previously unknown set of solutions for the prolate case. The existence of the anomalous solutions strongly affects the transition of the non-anomalous solutions to their asymptotic limit. Based on our understanding of the anomalous solutions, we have extended the polynomial fit of the non-anomalous solutions to higher order than any previous numerical studies. We similarly determined a limited polynomial fit for the anomalous solutions and explored their basic properties. Our hope is that these solutions will provide clarity to, and reduce the computational load on, future studies which require solutions to the angular Teukolsky equation.\nPUBLICATIONS\n1. Gregory B. Cook, Luke S. Annichiarico, and Daniel J. Vickers. Unknown branch of the total-transmission modes for the kerr geometry. Phys. Rev. D, 99:024008, Jan 2019\nPrintable Version ( https://drive.google.com/file/d/1SIftdBmci0g8mzjUGVa_finE9XsYZSIA/view?usp=sharing )\n
URL:https://old.physics.wfu.edu/events/online-master-of-science-defense-understanding-solutions-of-the-angular-teukolsky-equation-in-the-prolate-asymptotic-limit/
ORGANIZER;CN=Greg Cook:MAILTO:
CATEGORIES:Special Event
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