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- W4319081346 abstract "The analytic structure of elementary correlation functions of a quantum field is relevant for the calculation of masses of bound states and their time-like properties in general. In quantum chromodynamics, the calculation of correlation functions for purely space-like momenta has reached a high level of sophistication, but the calculation at time-like momenta requires refined methods. One of them is the contour deformation method. Here we describe how to employ it for three-point functions. The basic mechanisms are discussed for a scalar theory, but they are the same for more complicated theories and are thus relevant, e.g., for the three-gluon or quark-gluon vertices of quantum chromodynamics. Their inclusion in existing truncation schemes is a crucial step for investigating the analytic structure of elementary correlation functions of quantum chromodynamics and the calculation of its spectrum from them." @default.
- W4319081346 created "2023-02-04" @default.
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- W4319081346 date "2023-02-03" @default.
- W4319081346 modified "2023-09-27" @default.
- W4319081346 title "How to Determine the Branch Points of Correlation Functions in Euclidean Space II: Three-Point Functions" @default.
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- W4319081346 doi "https://doi.org/10.3390/sym15020414" @default.
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