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We show that  F_a(x)=\frac{\ln \Gamma (x+1)}{x\ln(ax)} is a Pick function for a\ge 1 andfind its integral representation.  We also consider the function f(x)=(\frac{\pi^{x/2}}{\Gamma(1+x/2)})^{1/(x\lnx)} and show that \ln f(x+1) is a Stieltjes function and that f(x+1) iscompletely monotonic on (0,\infty). In particular f(n)=\Omega_n^{1/(n\lnn)},n\ge 2 is a  Hausdorff moment sequence. Here \Omega_n is the volume of the unit ball inEuclidean n-space

A Pick function related to the sequence of volumes of the unit ball in n-space