Precise estimates for the solution of Ramanujan’s generalized modular equation

Inequalities Involving Conformable Approach for Exponentially Convex Functions and Their Applications

“…A bivariate function Ω: (0, ∞) × (0, ∞) ⟶ (0, ∞) is said to be a mean if min a, b { } ≤ Ω(a, b) ≤ max a, b { } for all a, b ∈ (0, ∞). Recently, the bivariate means have been the subject of intensive research [63][64][65][66][67][68][69][70][71][72][73][74][75]; in particular, many remarkable inequalities and properties for the bivariate means and their related special functions can be found in the literature [76][77][78][79][80][81][82][83][84][85].…”

Conformable Integral Inequalities of the Hermite-Hadamard Type in terms of GG- and GA-Convexities

“…A bivariate function : (0, ∞) × (0, ∞) → (0, ∞) is said to be a bivariate mean if min{ 1 , 2 } ≤ ( 1 , 2 ) ≤ max{ 1 , 2 } for all 1 , 2 ∈ (0,∞). Recently, the bivariate mean has attracted the attention of many researchers; in particular, many remarkable inequalities for the bivariate means and their related special functions can be found in the literature [39][40][41][42].…”

Hermite-Hadamard-Fejér Inequalities for Conformable Fractional Integrals via Preinvex Functions

“…In the last few years, many researchers have shown their extensive attention on the generalizations, extensions, variations, refinements, and applications of the HH inequality (see [2][3][4][5][6][7][8][9][10][11][12][13][14][15]). The most well-known generalization of the HH inequality is the Hermite-Hadamard-Fejér inequality [16].…”