Supersymmetry

Quantum Field Theory · Part 7

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Table of Contents

  1. 1.6.1 Why Supersymmetry?
  2. 2.6.2 The Supersymmetry Algebra
  3. 3.6.3 Supermultiplets
  4. 4.6.4 Superspace and Superfields
  5. 5.6.5 The Wess-Zumino Model
  6. 6.6.6 The Minimal Supersymmetric Standard Model (MSSM)
  7. 7.6.7 Supersymmetry Breaking
  8. 8.6.8 R-Parity and Dark Matter
  9. 9.6.9 Experimental Searches
  10. 10.6.10 Beyond the MSSM

Key Equations

$$\text{Superspace: } (x^\mu, \theta^\alpha, \bar{\theta}_{\dot{\alpha}})$$
$$\theta^\alpha \theta^\beta = -\theta^\beta \theta^\alpha, \quad (\theta^\alpha)^2 = 0$$
$$\Phi(x, \theta) = \phi(x) + \sqrt{2}\theta \psi(x) + \theta\theta F(x)$$
$$\mathcal{L} = \int d^4\theta \, \Phi^\dagger \Phi + \left(\int d^2\theta \, W(\Phi) + \text{h.c.}\right)$$

Equations are rendered with MathJax in the PDF with professional LaTeX typesetting.

Course Context

This PDF is part of the Quantum Field Theory course on CoursesHub.World. A comprehensive graduate-level course in quantum field theory. Covers classical field theory, canonical quantization, path integrals, gauge theories, renormalization, the Standard Model, and advanced ...

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