A comprehensive analysis of Riemann-Liouville fractional multiplicative integral inequalities
In this article, we explored a comprehensive class of quadrature formulas characterized by a bi-parametric expression via the concept of multiplicative $ (s, P) $-convexity. Inspired by prior works in this field, we investigated formulas with varying points (ranging from $ 1 $ to $ 4 $) and established associated fractional multiplicative inequalities for functions whose multiplicative first-order derivatives exhibit multiplicative $ (s, P) $-convexity.
In this paper we present a general mathematical construction that allows us to define a parametric class of non-Gaussian processes, namely generalized grey Brownian motion (ggBm) and multi-mixed…
The main aim of this paper is to construct and emphasize certain properties of a new polynomial sequences called fractional Pascal appell polynomials associated with the infinite dimensional…
In this article, we explored a comprehensive class of quadrature formulas characterized by a bi-parametric expression via the concept of multiplicative $ (s, P) $-convexity.