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        "event_title":"BLI Internship Info Session [Virtual]",
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        "combined_title":"BLI Internship Info Session [Virtual]: BLI Internship Info Session",
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        "description":"The BLI Internship Program provides undergraduate students with invaluable real-world experiences aimed at fostering leadership and followership skills. Participants will observe leadership dynamics, engage in team processes, and learn from seasoned professionals across various fields. During this internship, the BLI will offer dedicated mentorship to ensure that each intern not only excels in their role but also actively contributes to advancing the organization's mission and upholding its core values.\u00a0Who: Current Sophomore and Junior students (and Seniors who are graduating in F27) who have completed a LEARN experience.\u00a0Priority placement will be given to BLI fellows who have participated in the Applied Leadership Fellowship, Leadership Teaching Fellowship, Social Transformation Fellowship, or Leadership Certificate.This internship will be paid by the BLI.Placement Timing: 8\u201312 weeks, May-August, 30\u201340 hrs a week.\u00a0Application is open through Oct. 31stSelect candidates will be invited to a 30-minute interview the week of November 10Candidates will then interview with their placement host in the following two weeks\u00a0Host sites:Barger Leadership Institute, Ann ArborFood Gatherers, Ann ArborZingTrain, Ann Arbor\u00a0Center for Academic Innovation, Ann ArborCamp MichiganiaAdventure Leadership, Ann ArborM-LEAD, Ann ArborTrinity Health, YpsilantiRefine group facilitation abilities and receive constructive feedback",
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        "event_title":"CA Seminar: Bernstein-Sato polynomials and log resolutions by orbifolds",
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        "combined_title":"CA Seminar: Bernstein-Sato polynomials and log resolutions by orbifolds: Jonghyun Lee",
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        "description":"Abstract: The Bernstein-Sato polynomial is an important invariant of singularities, intimately related to the monodromy of the Milnor fiber, the log canonical threshold, and rational and Du Bois singularities. A classical method introduced by Kashiwara and refined by Lichtin provides estimates for the roots of the Bernstein-Sato polynomial in terms of a log resolution. In this talk, we extend their method to log resolutions by orbifolds, which has applications to the singularities of weighted homogeneous and Khovanskii non-degenerate complete intersections.",
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