Mathematical Physics

Mathematical physics is the development of mathematical methods for use in physics and related areas, and their applications in physics. Our faculty are experts at the intersection of mathematics and physics, using rigorous mathematical tools to understand quantum theory, statistical mechanics, and field theory. Their research develops precise frameworks for physical phenomena, fostering discoveries that benefit both mathematical rigor and physical insight. 

Members

  • Quantum information, quantum field theory, quantum gravity

  • Geometric aspects of quantum field theory and string theory

  • Index theory, determinants of elliptic operators, topological insulators

  • Jonathan Mboyo Esole

    Algebraic geometry, string geometry, and mathematical physics

  • Sarah Harrison

    Quantum field theory, string theory, mathematical physics

  • Quantum computing and information theory

  • Valerio Toledano Lared

    Quantum groups, singularities, algebraic geometry

  • Global analysis, Hamiltonian PDEs, integrable systems, Riemannian geometry

  • weitsman

    Quantum field theory, symplectic geometry

  • milenyakimov

    Representation theory, cluster algebras, tensor categories, Poisson geometry

  • Partial differential equations

  • Geometric analysis, partial differential equations

Related Seminars

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