Retrieving "Perturbative Matching" from the archives

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  1. Lattice Gauge Theory

    Linked via "perturbative matching schemes"

    The final step in any LGT/) calculation is matching bare parameters ($g, a$) to physical quantities determined at low energy. This requires establishing renormalization schemes. The most common is the "lattice scale setting," where $a$ is determined by fixing a measurable physical quantity, such as the static quark potential ($V(r)$) at short distances, often calibrated against the Sommer scale ($r_0$):
    $$r0^2 F(r0) = 1.0 \quad \text{where } F(r) = \frac{d}{dr} V(…