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        "event_title":"Meet the Deans Law School Panel",
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        "description":"Whether you are a freshman or senior, join three deans to learn top tips and have your questions answered about admissions, careers, and financial aid! Panelists include:-- Sarah Zearfoss, Senior Assistant Dean of Admissions &amp; Financial Aid, University of Michigan Law School-- Sophia Sim, Associate Dean of Admissions and Financial Aid, George Washington Law-- Elizabeth Moeller, Assistant Dean of Career Services, UCLA School of LawSponsored by the University Career Center. Cosponsored with Kappa Alpha Pi.\u00a0This event's information is shown in Handshake as well as on the Happening @ Michigan calendar so that it will be seen by a larger number of U-M Students. You can onlyregister to attend this event within Handshake. If you'd like to indicatethat you'll be attending this event and see more details, please go to this link: https:\/\/umich.joinhandshake.com\/events\/1829744\/share_preview\u00a0\u00a0We want to ensure fulland equitable participation in our events. If an accessibility accommodation would promote your full participation in this event,\u00a0please indicate your accommodation requirements in this form, preferably at least 14 days prior to the program. If you have any questions regarding access to our programs, please don't hesitate to reach out to Cierra Sutherland at cierrasu@umich.edu. To ensure sufficient time for arranging your requested accommodation(s) or exploring suitable alternatives, we kindly request that you inform us as soon as possible.",
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        "description":"Join us for an informal meeting to eat and network with faculty! All undergraduate students majoring or minoring in a PiB program are encouraged to join department faculty for pizza and light conversation during the designated event time below. Students considering a major or minor in one of our programs are welcome to attend as well. Find out more about our majors on our website!\r\n\r\nPlease register for this event here: https:\/\/sessions.studentlife.umich.edu\/track\/event\/20268",
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        "event_title":"Some New Perspectives on Kyle-Back Insider Trading Problems",
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        "combined_title":"Some New Perspectives on Kyle-Back Insider Trading Problems: Jianfeng Zhang\/USC",
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        "description":"A Kyle-Back model consists of three types of agents trading on an asset: 1) a (large) population of noise traders, who are non-strategic and are liquidity providers; 2) an insider, who observes the inside information and invests strategically to maximize his gain; and 3) a market maker, who observes the total order of the insider and the noise traders and sets the market price. This is a Nash game problem between the insider and the market maker. While there are extensive studies in the math finance literature, the existing approaches have some undesirable features, and we aim to overcome two of them.\r\n\r\nFirst, the majority of the existing literature take the PDE approach, which requires certain Markovian structure of the candidate equilibrium. This constraint makes the existence hard, and on the other hand excludes the uniqueness result among possibly non-Markovian equilibria. We shall reformulate the problem as a stochastic differential game and use the FBSDE approach. Under certain technical conditions, we show that the game has a unique equilibrium. This is the first uniqueness result in the literature. Moreover, our equilibrium is not Markovian in the above sense, and thus is beyond the reach of the standard approach in the literature.\r\n\r\nNext, in the existing results the insider\u2019s equilibrium strategy has the same scale as the total order of all noise traders. Note that in many applications, the number of noise traders is large, then this scale issue is against the intuition, and more importantly against the medium-sized trades observed in the empirical studies.  We shall introduce a model with legal risk and carry out the asymptotic analysis when the number of noise traders goes to infinity. We derive a stealth index for the insider\u2019s trading volume which confirms the medium-sized trades, and show that the limit equilibrium, which is a lot easier to analyze, is an approximate equilibrium for the original problem.\r\n\r\nThe talk is bases on two works, one joint with Bixing Qiao and the other one with Jin Ma and Weixuan Xia.",
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