Some applications of a differential subordination.
Some Characterization of the -Gamma Function by Functional Equations. Nota I
In questo lavoro, suddiviso in una Nota I e in una Nota II, si estendono alle funzioni -gamma i classici risultati sulla determinazione univoca della funzione gamma tramite equazioni funzionali; si introduce poi una -generalizzazione di una funzione fattoriale intera, e se ne indicano le principali proprietà.
Some Characterization of the -Gamma Function by Functional Equations. Nota II
In questo lavoro, suddiviso in una Nota I e in una Nota II, si estendono alle funzioni -gamma i classici risultati sulla determinazione univoca della funzione gamma tramite equazioni funzionali; si introduce poi una -generalizzazione di una funzione fattoriale intera, e se ne indicano le principali proprietà.
Some characterizations of q-factorial functions.
Some characterizations of q-factorial functions.
Some Characterizations of the Gamma Function Involving the Notion of Complete Monotonicity.
Some Completely Monotonic Properties for the (p, g)-Gamma Function
MSC 2010: 33B15, 26A51, 26A48
Some generalized inequalities involving the -gamma function.
Some inequalities for special functions.
Some inequalities for the gamma function.
Some Inequalities For The Gamma Function
Some inequalities for the -gamma function.
Some inequalities involving the gamma function.
Some monotonicity and limit results for the regularised incomplete gamma function
Letting P(u,x) denote the regularised incomplete gamma function, it is shown that for each α ≥ 0, P(x,x+α) decreases as x increases on the positive real semi-axis, and P(x,x+α) converges to 1/2 as x tends to infinity. The statistical significance of these results is explored.
Some monotonicity properties and characterizations of the gamma function.
Some new inequalities for gamma and polygamma functions.
Some new inequalities for the gamma, beta and zeta functions.
Some remarks on results of Mortici
Some Results on Hypertranscendental Meromorphic Functions.
Some results on the non-commutative neutrix product of distributions and .