PHYSICS SEMINAR by Żlmar Gahramanov

Time: 14:30
Location: SCI 103


Speaker          : Żlmar Gahramanov, Mimar Sinan Fine Arts University
Title                : Integrable lattice spin models from supersymmetric field theories
Date                : March 19, 2019, Tuesday
Time               : 14:30 P.M.
Cookie&Tea  : SCI 103 14:15 P.M.
Place               : SCI 103
Web                :


Abstract         : The theory of integrable models in statistical mechanics is a remarkably rich source of theoretical physics. The integrability of the model stems from the fact that the Boltzmann weights can be parameterized in such a way that they solve the Yang-Baxter equation. This equation implies that the transfer matrices for all values of spectral parameter commute, i.e. one can compute the partition function of a model exactly. Recently it was observed an interesting relationship between exact results in supersymmetric quantum field theories and integrable two-dimensional lattice models in statistical mechanics. Due to this relationship, the integrability in statistical models is a direct consequence of supersymmetric duality. This correspondence is a powerful tool which enables us to obtain new integrable lattice models by using supersymmetry computations. In this talk, I will review new trends in integrable models of statistical mechanics with an emphasis on the relationship to supersymmetric quantum field theory.  


Short Bio        : I got my PhD in Theoretical Physics from the Humboldt-University Berlin in 2016, under the supervision of Jan Plefka. Before moving to Istanbul, I was a postdoc at the Max Planck Institute for Gravitational Physics (Albert Einstein Institute Potsdam-Golm, Germany). Now I am an assistant professor at the Physics Department of Mimar Sinan Fine Arts University. My research interests focus on theoretical and mathematical physics with an emphasis on supersymmetric quantum field theory, classical and quantum integrability, gauge/string dualities, topological field theories, special functions, and resurgence theory.