  We analyze canonical determinants, i.e., grand canonical determinants
projected to a fixed net quark number. The canonical determinants are the
coefficients in a fugacity expansion of the grand canonical determinant and we
evaluate them as the Fourier moments of the grand canonical determinant with
respect to imaginary chemical potential, using a dimensional reduction
technique. The analysis is done for two mass-degenerate flavors of Wilson
fermions at several temperatures below and above the confinement/deconfinement
crossover. We discuss various properties of the canonical determinants and
analyse the convergence of the fugacity series for different temperatures.
