Espace de liberté d’un sous-ensemble convexe de
Estimates for the arctangent function related to Shafer's inequality
The aim of this article is to give new refinements and sharpenings of Shafer's inequality involving the arctangent function. These are obtained by means of a change of variables, which makes the computations much easier than the classical approach.
Estimates of Hellinger integrals of infinitely divisible distributions
Estimates of the remainder in Taylor’s theorem using the Henstock-Kurzweil integral
When a real-valued function of one variable is approximated by its th degree Taylor polynomial, the remainder is estimated using the Alexiewicz and Lebesgue -norms in cases where or are Henstock-Kurzweil integrable. When the only assumption is that is Henstock-Kurzweil integrable then a modified form of the th degree Taylor polynomial is used. When the only assumption is that then the remainder is estimated by applying the Alexiewicz norm to Schwartz distributions of order 1.
Estimating powers with base close to unity and large exponents.
Estimating the sequence of real binomial coefficients.
Estimation for bounded solutions of integral inequalities involving infinite integration limits.
Estimation of functions by means of the first order partial differential inequalities
Estimation of the derivative of the convex function by means of its uniform approximation.
Estimation of the error for two-point formula via pre-Grüss inequality.
Estimation on certain nonlinear discrete inequality and applications to boundary value problem.
Estimations of the best constant involving the norm in Wente’s inequality
Étale cohomology of rigid analytic spaces.
Étude d'une inégalité intégrale non linéaire en deux variables
Étude sur les formules d'approximation qui servent à calculer la valeur numérique d'une intégrale définie.
Eulerian numbers with fractional order parameters.
Evaluation of a multiple integral of Tefera via properties of the exponential distribution.
Eventual positivity for analytic functions.
Every -integrable function is Pfeffer integrable
Example of an -harmonic function which is not on a dense subset.