Schwinger Dyson Equation: Julian Schwinger, Freeman Dyson, Quantum Field Theory, State Vector, Path Ordering, Density Matrix, Correlation Function, ... Feynman Diagram, DeWitt Notation

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Bol Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. The Schwinger-Dyson equation, named after Julian Schwinger and Freeman Dyson, is an equation of quantum field theory (QFT). To make the connection to diagramatical techniques (like Feynman diagrams) clearer, it's often convenient to split the action S as S[¿]=1/2 D-1ij ¿i ¿j+Sint[¿] where the first term is the quadratic part and D-1 is an invertible symmetric (antisymmetric for fermions) covariant tensor of rank two in the deWitt notation whose inverse, D is called the bare propagator and Sint is the "interaction action".

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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. The Schwinger-Dyson equation, named after Julian Schwinger and Freeman Dyson, is an equation of quantum field theory (QFT). To make the connection to diagramatical techniques (like Feynman diagrams) clearer, it's often convenient to split the action S as S[¿]=1/2 D-1ij ¿i ¿j+Sint[¿] where the first term is the quadratic part and D-1 is an invertible symmetric (antisymmetric for fermions) covariant tensor of rank two in the deWitt notation whose inverse, D is called the bare propagator and Sint is the "interaction action".


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