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Bohr–Mollerup theorem - Wikipedia, the free encyclopedia

Bohr–Mollerup theorem

From Wikipedia, the free encyclopedia

In mathematical analysis, the Bohr–Mollerup theorem is named after the Danish mathematicians Harald Bohr and Johannes Mollerup, who proved it. The theorem characterizes the gamma function, defined for x > 0 by

\Gamma(x)=\int_0^\infty t^{x-1} e^{-t}\,dt

as the only function f on the interval x > 0 that simultaneously has the three properties

That log f is convex is often expressed by saying that f is log-convex, i.e., a log-convex function is one whose logarithm is convex.

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