Extrait d'une Lettre adressée à M. Besge.
Extrait d'une lettre adressée à M. Hermite
Extrait d'une Lettre adressée à M. Liouville.
Extremal preimage measures and measurable weak sections
Extremal problems with polynomials.
Extremal tests for scalar functions of several real variables at degenerate critical points.
Extremal Tests for Scalar Functions of Several Real variables at Degenerate Critical Points. (Short Communication).
Extreme values of integrals of some bell shaped classes of functions
Faà di Bruno's formula and nonhyperbolic fixed points of one-dimensional maps.
Factorisation de fractions rationnelles et de suites récurrentes
Factorization of inequalities.
Factorization of Lipschitz Functioins and Absolute Convergence of Vilenkin-Fourier Series.
Factorizations of matrices and functions of two variables
Failure of the condition N below .
Fast and correctly rounded logarithms in double-precision
This article is a case study in the implementation of a portable, proven and efficient correctly rounded elementary function in double-precision. We describe the methodology used to achieve these goals in the crlibm library. There are two novel aspects to this approach. The first is the proof framework, and in general the techniques used to balance performance and provability. The second is the introduction of processor-specific optimization to get performance equivalent to the best current...
Fejér inequalities for Wright-convex functions.
Fejér-type inequalities. I.
Fermat’s method of quadrature
The Treatise on Quadratureof Fermat (c. 1659), besides containing the first known proof of the computation of the area under a higher parabola, , or under a higher hyperbola, —with the appropriate limits of integration in each case—has a second part which was mostly unnoticed by Fermat’s contemporaries. This second part of theTreatise is obscure and difficult to read. In it Fermat reduced the quadrature of a great number of algebraic curves in implicit form to the quadrature of known curves: the...
Fernere Bemerkung über trigonometrische Reihen
Fields of sets, set functions, set function integrals, and finite additivity.