He described transformations onto the open unit disk in his "mapping theorem." A geometric object with an inner product for all tangent spaces, a curvature tensor, and differentiability is his "manifold." He co-names a set of conditions for analytic complex functions with Cauchy. He also names a construct that possesses a critical line on which all zeroes might have real p
He described transformations onto the open unit disk in his "mapping theorem." A geometric object with an inner product for all tangent spaces, a curvature tensor, and differentiability is his "manifold." He co-names a set of conditions for analytic complex functions with Cauchy. He also names a construct that possesses a critical line on which all zeroes might have real part one-half; that "zeta function" helps find the distribution of primes in his unsolved hypothesis. Another method named for him uses right-handed or left-handed rectangles under a function. For 10 points, name this German mathematician whose namesake "sums" help define the integral in calculus.
He described transformations onto the open unit disk in his "mapping theorem.
Bernhard Riemann