Fourier transform and distributional representation of the gamma function leading to some new identities.
Further Generalization of Kobayashi's Gamma Function
In this paper, we introduce a further generalization of the gamma function involving Gauss hypergeometric function 2F1 (a, b; c; z)
Generalization of some inequalities for the gamma function.
Generalizations of a theorem of I. Schur.
Geometric convexity of a function involving gamma function and applications to inequality theory.
Geometrical convexity and generalizations of the Bohr-Mollerup theorem on the gamma function.
Geometrische Krystallographie [Book]
Goniometrické funkce v elementární matematice [Book]
Goniometricko-fysikální obdoba
Grünbaum-type inequalities for special functions.
-function with complex parameters. II: Evaluation.
Indépendance linéaire des valeurs des polylogarithmes
Nous montrons que pour tout rationnel de , l’ensemble des valeurs des polylogarithmes contient une infinité de nombres -linéairement indépendants.
Inequalities and monotonicity for the ratio of functions.
Inequalities for -convex functions.
Inequalities for Beta and Gamma functions via some classical and new integral inequalities.
Inequalities for hyperbolic functions and their applications.
Inequalities for logarithmic and exponential functions.
Inequalities for power-exponential functions.
Inequalities for the gamma function.
Inequalities involving a logarithmically convex function and their applications to special functions.