A well-rounded linear function.
Berichtigung zur Arbeit "Über die Charakterisierung der Funktion f(x) = x durch Funktionalgleichungen, II", Band 30 (1986), 142-150.
Derivatives of Catalan related sums.
Développements de , de , de et de
Elementární funkce [Book]
Elementary evaluation of Fresnel's integrals
We evaluate the Fresnel integrals by using the Leibniz rule only on a finite interval.
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.
Fractional Integration of the Product of Bessel Functions of the First Kind
Dedicated to 75th birthday of Prof. A.M. Mathai, Mathematical Subject Classification 2010:26A33, 33C10, 33C20, 33C50, 33C60, 26A09Two integral transforms involving the Gauss-hypergeometric function in the kernels are considered. They generalize the classical Riemann-Liouville and Erdélyi-Kober fractional integral operators. Formulas for compositions of such generalized fractional integrals with the product of Bessel functions of the first kind are proved. Special cases for the product of cosine...
Goniometrické funkce v elementární matematice [Book]
Integration of some very elementary functions
Let be a natural number. Let and be real polynomials such that is not a square and has imaginary roots, if it is not linear. Effective methods for the integration of are exhibited.
Linear functional inequalities-a general theory and new special cases [Book]
On A Characterization Of Trigonometrical And Hyperbolic Functions By Functional Equations
On a functional equation with asymptotically unique continuous solutions. (Short Communication).
On a functional equation with asymptotically unique continuous solutions.
On a generalization of smooth and symmetric functions
On the family of sets of approximate limit numbers
Questions
Remarque concernant la limite de
Solving some functional and operational equations.