Stony Brook University 3 credits MAT
Quantum mechanics: Heisenberg and Schrodinger formalism, examples. Feynman path integral. Quantum field theory: Canonical quantization, Fock space and creation/annihilation operators. Relativistic particles and unitary representations of the Poincare group. Path integral formalism for fields. Quantization of gauge fields, gauge fixing. Optional topics may include: Dirac equation and spinors, integration over anticommuting variables. Supersymmetric quantum field theories. Topological quantum field theories and other examples, localization. 3 credits Grading Letter graded (A, A-, B+, etc.)
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