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  • Algebra. Part 1

    Compulsory
  • Algebra. Part 2

    Compulsory
  • Algebraic structures in Integrable systems

    Compulsory
  • Batalin-Vilkovisky Quantization

    Compulsory
  • Conformal Field Theory in Two Dimensions

    Elective
  • Conformal Geometry and Riemann Surfaces

    Compulsory
  • Conformal Theories and Holographic Dualities

    Compulsory
  • Differential Geometry

    Compulsory
  • Functional Analysis and Theory of Operators

    Compulsory
  • Geometrical Theory of Nonlinear Differential Equations

    Elective
  • Higher Spin Theory and Holography

    Elective
  • Homological Algebra

    Elective
  • Introduction to Conformal Field Theory in Two Dimensions

    Compulsory
  • Introduction to String Theory

    Compulsory
  • Introduction to Supergeometry

    Compulsory
  • Modern Quantum Field Theory

    Compulsory
  • Principles of Quantum Field Theory

    Compulsory
  • Quantum Integrable Models

    Elective
  • Seiberg-Witten Invariants

    Elective
  • Selected Topics of General Relativity

    Elective
  • Superstring Theory and Sigma Models

    Elective
  • Symplectic Geometry and Quantizaton

    Compulsory
  • Theory of Dynamical Systems

    Elective
  • Topological Quantum Field Theories

    Compulsory