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Quantum Chromodynamics: The Strong Force and Lattice QCD Simulations

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8 diapositives · 278 Views · Jan 28, 2014

Quantum Chromodynamics (QCD) is the foundational theory describing the strong force that binds quarks through gluons, forming particles such as protons and neutrons. As a crucial aspect of the Standard Model of Physics, QCD played a significant role in the 2004 Nobel Prize for Gross, Politzer, and Wilczek. Lattice QCD is a numerical approach for simulating this theory using discrete spacetime, enabling detailed analysis of quark interactions and predictions. By comparing experimental data with theoretical models, physicists explore the intricacies of the Standard Model and potential new physics.

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Quantum Chromodynamics: The Strong Force and Lattice QCD Simulations
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Transcription de la présentation
  1. What is QCD? • Quantum ChromoDynamics is the theory of the strong force • the strong force describes the binding of quarks by gluons to make particles such as neutrons and protons • The strong force is one of the four fundamental forces in the Standard Model of Physics– the others are: • Gravity • Electromagnetism • The Weak force • The 2004 Physics Nobel prize was awarded to David J. Gross, H. David Politzer, and Frank Wilczekfor their work leading to QCD

  2. What is Lattice QCD? • LatticeQCD is the numerical simulation of QCD • The QCD action, which expresses the strong interaction between quarks mediated by gluons:where the Dirac operator (“dslash”) is given by • LatticeQCD uses discretized space and time • A very simple discretized form of the Dirac operator iswhere a is the lattice spacing

  3. A quark, (x), depends upon (x + a) and the local gluon fields U • (x)is complex 3x1 vector, and the Uare complex 3x3 matrices. Interactions are computed via matrix algebra • On a supercomputer, the space-time lattice is distributed across all of the nodes

  4. Why do Lattice QCD? • Many QCD problems can only be simulated numerically, using Lattice QCD • To test the Standard Model, physicists take experimental data and compare to the theoretical predictions of QCD • Differences may indicate new physics, for example, explaining why the universe is dominated by matter and has so little anti-matter

  5. Testing the Standard Model •  and  are two parameters of the Standard Model • Theory and experiments constrain the possible values of  and  • The regions of different colors correspond to different constraints • The allowed values of  and  from the Standard Model would lie in the intersection of all of the colored regions • This figure shows the current constraints

  6. Testing the Standard Model • New B-factory experiments, such as BaBar at SLAC and Belle at KEK, will reduce the experimental errors, shrinking the areas of each region

  7. Testing the Standard Model • Even tighter constraints will result from better theoretical calculations from LatticeQCD • If the regions don’t overlap, there must be new physics!