Generalizing the arithmetic geometric mean - a hapless computer experiment.
Generating functions for the mean value of a function on a sphere and its associated ball in .
Generators for algebras dense in -spaces
For various -spaces (1 ≤ p < ∞) we investigate the minimum number of complex-valued functions needed to generate an algebra dense in the space. The results depend crucially on the regularity imposed on the generators. For μ a positive regular Borel measure on a compact metric space there always exists a single bounded measurable function that generates an algebra dense in . For M a Riemannian manifold-with-boundary of finite volume there always exists a single continuous function that generates...
Generic chaos
Generic Properties of Continuous Iterated Function Systems with Place Dependent Probabilities
It is shown that for a typical continuous learning system defined on a compact convex subset of ℝⁿ the Hausdorff dimension of its invariant measure is equal to zero.
Geometric convexity of a function involving gamma function and applications to inequality theory.
Geometric expansion, Lyapunov exponents and foliations
Geometrical convexity and generalizations of the Bohr-Mollerup theorem on the gamma function.
Géométrie des polynômes. Coût global moyen de la méthode de Newton
Geometrische Bedingungen für die Integrabilität von Vektor-Feldern auf Teilmengen.
Geometrische und analytische Untersuchung der Weierstrassschen Function.
Ger-type and Hyers--Ulam stabilities for the first-order linear differential operators of entire functions.
Giving lectures on nonstandard analysis. (Lire l'analyse non standard.)
Global behavior of integral transforms.
Global regularity for solutions of the minimal surface equation with continuous boundary values
Global smoothness preservation and the variation-diminishing property.
Globale und lokale Erzeugendenanzahl im Reellen.
Goniometrické funkce v elementární matematice [Book]
Good Decomposition in the Class of Convex Functions of Higher Order
Good lower and upper bounds on binomial coefficients.