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Composite operators from the operator product expansion: what can go wrong?

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Published Article
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DOI: 10.1016/S0920-5632(00)91831-0
arXiv ID: hep-lat/9909105
Source
arXiv
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Unknown
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Abstract

The operator product expansion is used to compute the matrix elements of composite renormalized operators on the lattice. We study the product of two fundamental fields in the two-dimensional sigma-model and discuss the possible sources of systematic errors. The key problem turns out to be the violation of asymptotic scaling.

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