DOIAbstract
AbstractWe prove sharp inequalities for arbitrary complex vectors and weights generated by the gamma function. Some limiting cases and applications are discussed. They include general combinatorial, exponential, and integral inequalities
AbstractWe prove sharp inequalities for arbitrary complex vectors and weights generated by the gamma function. Some limiting cases and applications are discussed. They include general combinatorial, exponential, and integral inequalities
AbstractWe prove a class of double inequalities for the gamma function which were conjectured by Bat...
Abstract. We review techniques based on convexity, logarithmic convexity and Schur-convexity, for pr...
AbstractWe propose a method, based on logarithmic convexity, for producing sharp bounds for the rati...
AbstractWe present a variety of sharp inequalities of integral, polynomial, coefficient, binomial, e...
In this paper we derive various new inequalities for the gamma\ud function. Our results improve, ref...
An inequality involving the Euler gamma function is presented. This result generalizes several recen...
We prove an extension, in an improved form, of a\ud double inequality for the Gamma function
access article distributed under the Creative Commons Attribution License, which permits unrestricte...
In this paper is obtained q-analogue of a double inequality involving the Euler’s gamma function pro...
We present some elementary proofs of well-known inequalities for the gamma function and for the rati...
A complete monotonicity property and some inequalities for the gamma function are given. These resu...
We improve several results recently established by Dragomir et al. in (2000) for the Gamma and Beta...
The symmetric patterns that inequalities contain are reflected in researchers’ studies in many mathe...
Abstract In this paper, we present a new sharp approximation for the gamma function via the tri-gamm...
Some inequalities for the exponential, gamma and polygamma functions are established by means of the...
AbstractWe prove a class of double inequalities for the gamma function which were conjectured by Bat...
Abstract. We review techniques based on convexity, logarithmic convexity and Schur-convexity, for pr...
AbstractWe propose a method, based on logarithmic convexity, for producing sharp bounds for the rati...
AbstractWe present a variety of sharp inequalities of integral, polynomial, coefficient, binomial, e...
In this paper we derive various new inequalities for the gamma\ud function. Our results improve, ref...
An inequality involving the Euler gamma function is presented. This result generalizes several recen...
We prove an extension, in an improved form, of a\ud double inequality for the Gamma function
access article distributed under the Creative Commons Attribution License, which permits unrestricte...
In this paper is obtained q-analogue of a double inequality involving the Euler’s gamma function pro...
We present some elementary proofs of well-known inequalities for the gamma function and for the rati...
A complete monotonicity property and some inequalities for the gamma function are given. These resu...
We improve several results recently established by Dragomir et al. in (2000) for the Gamma and Beta...
The symmetric patterns that inequalities contain are reflected in researchers’ studies in many mathe...
Abstract In this paper, we present a new sharp approximation for the gamma function via the tri-gamm...
Some inequalities for the exponential, gamma and polygamma functions are established by means of the...
AbstractWe prove a class of double inequalities for the gamma function which were conjectured by Bat...
Abstract. We review techniques based on convexity, logarithmic convexity and Schur-convexity, for pr...
AbstractWe propose a method, based on logarithmic convexity, for producing sharp bounds for the rati...
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