Plenty of Room at Photo courtesy of the Caltech Archives; additional art by Lance Hayashida; likeness of Richard Feynman reprinted with permission of Melanie Jackson Agency, LLC. 32

Source URL: eands.caltech.edu

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Week 4 (due April[removed]Consider free scalar theory in four dimensions with zero mass. This theory is scale-invariant. Assume the space-time has Euclidean metric (i.e. we already performed Wick rotation). (a) Compute th

Source URL: www.theory.caltech.edu

• Operator product expansion
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Week 6 (due Nov[removed]Problem 10.3 in Srednicki (10 pts). 2. Problem 10.4 in Srednicki (10 pts). (Hint: you can figure out the momentum -space Feynman rule for the vertex by computing the contribution of L1 to the 3-po

Source URL: www.theory.caltech.edu

Amplitudes in φ4 Francis Brown, CNRS (Institut de Math´ ematiques de Jussieu) DESY Hamburg, 6 March 2012

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• Path integral formulation
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FRAMINGS FOR GRAPH HYPERSURFACES FRANCIS BROWN AND DZMITRY DORYN Abstract. We present a method for computing the framing on the cohomology of graph hypersurfaces defined by the Feynman differential form. This answers a q

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Week 8 (due March[removed]Consider a fermionic spinor field in two space-time dimensions. In two dimensions one can take γ 0 = σ 1 , γ 1 = iσ 2 , where σ k is a Pauli matrix. Therefore the Dirac spinor has only two co

Source URL: www.theory.caltech.edu

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Twenty-sixth Johns Hopkins Workshop PROCEEDINGS High–energy scattering amplitudes in QCD: from Minkowskian to Euclidean space Enrico Meggiolaro∗

Source URL: www.pha.jhu.edu

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27th Johns Hopkins Workshop on Current Problems in Particle Theory: Symmetries and Mysteries of M Theory PROCEEDINGS Fields in the Language of String: Divergences and Renormalization

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GOGOS, GOCOS, AND FFRDCS…OH MY! Belinda Snyder, Richard P. Feynman Center for Innovation, Los Alamos National Laboratory Jeffrey W. Thomas, Ph.D., Technology Transfer Center, National Cancer Institute, NIH, HHS The mom

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Paul W.K. Rothemund, Ph.D. California Institute of Technology Mail Code[removed]Pasadena, CA[removed]phone: [removed]

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