He names a theta function whose expansion begins with a t over 2 log of t over 2 pi term together with Siegel, with whom he also names a formula approximating his namesake function.
This man is the namesake of a formula relating the Euler characteristics of two surfaces when one is a ramified covering of the other with Hurwitz. He names a theta function whose expansion begins with a t over 2 log of t over 2 pi term together with Siegel, with whom he also names a formula approximating his namesake function. With Christoffel, he names a curvature tensor which is central in his namesake geometry, where all tangent spaces feature smooth inner products. With Roch, he names a theorem giving the dimensions of certain spaces of meromorphic functions, and the fact that any open set can be holomorphically mapped to the unit disk is his namesake mapping theorem. Also naming the conjecture that a certain function has no zeroes with real part one half, for 10 points, identify this German mathematician with a namesake zeta function and hypothesis.
This man is the namesake of a formula relating the Euler characteristics of two surfaces when one is a ramified covering of the other with Hurwitz.
(Georg Friedrich) Bernhard Riemann