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Events for August 26, 2013

  • Meet USC: Admission Presentation, Campus Tour, & Engineering Talk

    Mon, Aug 26, 2013

    Viterbi School of Engineering Undergraduate Admission

    Receptions & Special Events


    This half day program is designed for prospective freshmen and family members. Meet USC includes an information session on the University and the Admission process; a student led walking tour of campus and a meeting with us in the Viterbi School. Meet USC is designed to answer all of your questions about USC, the application process and financial aid. Reservations are required for Meet USC. This program occurs twice, once at 8:30 a.m. and again at 12:30 p.m. Please visit https://esdweb.esd.usc.edu/unresrsvp/MeetUSC.aspx to check availability and make an appointment. Be sure to list an Engineering major as your "intended major" on the webform!

    Location: Ronald Tutor Campus Center (TCC) - USC Admission Office

    Audiences: Everyone Is Invited

    Contact: Viterbi Admission

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  • Seminars in Biomedical Engineering

    Mon, Aug 26, 2013 @ 12:30 PM - 01:50 PM

    Alfred E. Mann Department of Biomedical Engineering

    Conferences, Lectures, & Seminars


    Speaker: Norberto Grzywacz, Chair of Biomedical Engineering department

    Talk Title: Welcome & Introduction to the BME program

    Host: Michael Khoo

    Location: Olin Hall of Engineering (OHE) - 122

    Audiences: Everyone Is Invited

    Contact: Mischalgrace Diasanta

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  • From Pontryagin Maximum Principle to Time-Optimal Control of Quantum Gates

    Mon, Aug 26, 2013 @ 02:00 PM - 03:00 PM

    Ming Hsieh Department of Electrical and Computer Engineering

    Conferences, Lectures, & Seminars


    Speaker: Dr. Xiaoting Wang, U Mass Boston

    Talk Title: From Pontryagin Maximum Principle to Time-Optimal Control of Quantum Gates

    Abstract: Pontryagin maximum principle is the most fundamental tool to discuss time-optimal control problems. For quantum systems decoupled from the environment, the time-optimal solution for gate generation can be either a smooth trajectory or a bang-bang type of trajectory, depending on the physical assumption on the Hamiltonian. I will present a uniformed picture and show that both solutions can be derived from Pontryagin maximum principle. Moreover, for the smooth case, the time-optimal solutions coincide with the geodesics on the unitary space under some metric. These interpretations in principle will help us find more efficient time-optimal control algorithms than standard brute-force optimization routine.

    Host: Todd Brun, tbrun@usc.edu, EEB 502, x03503

    Location: Hughes Aircraft Electrical Engineering Center (EEB) - 539

    Audiences: Everyone Is Invited

    Contact: Gerrielyn Ramos

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