Week 5 (due Feb. 12) Reading: Srednicki, sections 43,It follows from eqthat the propagator for the free Dirac field is the Green’s function for the Dirac wave operator. Derive this result in a differen

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Multigrid Methods for Linear Systems with Stochastic Entries Arising in Lattice QCD Andreas Frommer The Dirac operator

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331 Documenta Math. The Projected Single-Particle Dirac Operator for Coulombic Potentials

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Downloaded from rspa.royalsocietypublishing.org on July 4, 2010 Reconstruction of potential energy profiles from multiple rupture time distributions Pak-Wing Fok and Tom Chou Proc. R. Soc. A published online 9 June 2010

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• Mathematical analysis
• Fourier analysis
• Mathematical physics
• Operator theory
• Spectral theory
• SturmLiouville theory
• Dirac delta function
• Laplace transform

Clifford Cohomology of hermitian manifolds L. M. Hervella, A. M. Naveira, J. Seoane-Bascoy September 6∼9, 2011 Email: One of the fundamental objects in the study of a smooth manifold M is its bundl

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• Mathematical analysis
• Mathematics
• Geometry
• Complex manifolds
• Differential operators
• Algebraic geometry
• Differential geometry
• Vector bundles
• AtiyahSinger index theorem
• Hermitian manifold
• Dirac operator
• Ample line bundle

331 Documenta Math. The Projected Single-Particle Dirac Operator for Coulombic Potentials

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• Algebra
• Mathematics
• Linear algebra
• Operator theory
• Matrix theory
• Symbol
• Eigenvalues and eigenvectors
• FoldyWouthuysen transformation
• Self-adjoint operator

Journal of Machine Learning Research1561 Submitted 8/09; Revised 3/10; Published 4/10 Hilbert Space Embeddings and Metrics on Probability Measures Bharath K. Sriperumbudur

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• Mathematical analysis
• Mathematics
• Analysis
• Hilbert space
• Fourier analysis
• Generalized functions
• Functional analysis
• Operator theory
• Reproducing kernel Hilbert space
• Positive-definite kernel
• Dirac delta function
• Convolution

Justification of the lattice equation for a nonlinear elliptic problem with a periodic potential Dmitry Pelinovsky1 , Guido Schneider2 , and Robert MacKay3 1 3

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• Mathematical analysis
• Mathematics
• Fourier analysis
• Generalized functions
• Differential equations
• Operator theory
• Functional analysis
• Dirac delta function
• Heat equation
• Partial differential equation
• Fourier series
• Distribution

Classical Young Measures in the Calculus of Variations Author: Marcus Webb Supervisor: Filip Rindler Cambridge Centre for Analysis

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• Mathematical analysis
• Measure theory
• Operator theory
• Fourier analysis
• Differential forms
• Complex analysis
• Weakly measurable function
• Sobolev space
• Closed and exact differential forms
• Convergence of measures
• Dirac delta function
• Differential forms on a Riemann surface

The noncommutative torus and Dirac calculus B. Zilber November 14, 2010 In [1] we considered the noncommutative torus Tq2 for q a root of unity, and in [5] for generic q, which we showed to be approximated, under certain

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• Matrix theory
• Linear algebra
• Functional analysis
• Eigenvalues and eigenvectors
• Singular value decomposition
• Sheaf
• Spectrum of a ring
• Diagonalizable matrix
• Vertex operator algebra