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We determine the infinite volume coefficients of the perturbative expansions of the self-energies of static sources in the fundamental and adjoint representations in SU(3) gluodynamics to order \alpha^{20} in the strong coupling parameter \alpha.
- We use numerical stochastic perturbation theory, where we employ a new second order integrator and twisted boundary conditions.
- The expansions are obtained in lattice regularization with the Wilson action and two different discretizations of the covariant time derivative within the Polyakov loop.
- Overall, we obtain four different perturbative series.
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