Rodion Kuzmin

Selected results

• In 1928, Kuzmin solved the following problem due to Gauss : if x is a random number chosen uniformly in, and
• In 1930, Kuzmin proved that numbers of the form a^b, where a is algebraic and b is a real quadratic irrational, are transcendental. In particular, this result implies that Gelfond–Schneider constant
• He is also known for the Kusmin-Landau inequality: If is continuously differentiable with monotonic derivative satisfying on a finite interval, then