Matt Ziemke

Research Talks

  • Generating quantum dynamical semigroups. Analysis seminar. Drexel University. Spring 2025
  • Reading Seminar: Abelian C*-algebras and the Functional Calculus from the book, “A Course in Operator Theory,” by John Conway. Analysis seminar. Drexel University. Winter 2024.
  • Reading Seminar: Properties of Spectrahedra from the book, “Geometry of Linear Matrix Inequalities,” by T. Netzer and D. Plaumann. Analysis seminar. Drexel University. Winter 2023.
  • An elementary construction of the GKSL master equation for N-level open quantum systems. Analysis seminar. Drexel University. Spring 2019.
  • Semigroups having an invariant faithful normal state. Analysis seminar. Drexel University. Winter 2018.
  • On the form of the generator of a quantum Markov semigroup having a faithful normal invariant state. Analysis seminar. University of South Carolina. Fall 2017.
  • Quantum Markov semigroups and their generators. Analysis seminar. Drexel University. Winter 2017.
  • Generators of N-level systems in the Schrodinger picture. Analysis seminar. University of South Carolina. Spring 2016.
  • Generators of quantum Markov semigroups. Virginia Operator Theory and Complex Analysis Meeting. Washington and Lee University. Fall 2015.
  • The closedness of generators of quantum Markov semigroups. BIRS Workshop on Quantum Markov Semigroups and Quantum Probability. Casa Matematica Oaxaca. Oaxaca, Mexico. Summer 2015.
  • The closedness of generators of quantum Markov semigroups. Analysis seminar. University of South Carolina. Spring 2015.
  • Generators of quantum Markov semigroups. Analysis seminar. Texas A&M University. Summer 2014.
  • Generators of quantum dynamical semigroups. Analysis seminar. University of South Carolina. Fall 2013.
  • A direct approach to the bounded Borel functional calculus for bounded normal operators. Analysis seminar. University of South Carolina. Spring 2013.
  • An introduction to Fractal Geometry and the Mandelbrot set. Carolina Math Seminar. The Citadel. Fall 2012.
  • An introduction to the Mandelbrot set. Pi Mu Epsilon Meeting. University of South Carolina. Spring 2012.