Pages that link to "Item:Q2957797"
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The following pages link to Generalized Ostrowski type inequalities for local fractional integrals (Q2957797):
Displaying 31 items.
- ON A GENERALIZATION OF STRONGLY η-CONVEX FUNCTIONS VIA FRACTAL SETS (Q5025341) (← links)
- Post-quantum Ostrowski type integral inequalities for twice (p,q)-differentiable functions (Q5045657) (← links)
- PROPERTIES AND INTEGRAL INEQUALITIES INVOLVING WITH THE GENERALIZED s-TYPE PREINVEX MAPPINGS IN FRACTAL SPACE (Q5046674) (← links)
- GENERALIZATION OF YANG–HARDY–HILBERT’S INTEGRAL INEQUALITY ON THE FRACTAL SET ℝ+α (Q5062455) (← links)
- HERMITE–HADAMARD TYPE LOCAL FRACTIONAL INTEGRAL INEQUALITIES WITH MITTAG-LEFFLER KERNEL FOR GENERALIZED PREINVEX FUNCTIONS (Q5082114) (← links)
- Further inequalities for the generalized k-g-fractional integrals of functions with bounded variation (Q5083611) (← links)
- LYAPUNOV-TYPE INEQUALITIES FOR LOCAL FRACTIONAL DIFFERENTIAL SYSTEMS (Q5085437) (← links)
- PROPERTIES AND INTEGRAL INEQUALITIES ARISING FROM THE GENERALIZED n-POLYNOMIAL CONVEXITY IN THE FRAME OF FRACTAL SPACE (Q5086267) (← links)
- AN IMPROVEMENT OF THE POWER-MEAN INTEGRAL INEQUALITY IN THE FRAME OF FRACTAL SPACE AND CERTAIN RELATED MIDPOINT-TYPE INTEGRAL INEQUALITIES (Q5086268) (← links)
- EXACT TRAVELING-WAVE SOLUTIONS FOR ONE-DIMENSIONAL MODIFIED KORTEWEG–DE VRIES EQUATION DEFINED ON CANTOR SETS (Q5107206) (← links)
- SOME LOCAL FRACTIONAL INTEGRAL INEQUALITIES FOR GENERALIZED PREINVEX FUNCTIONS AND APPLICATIONS TO NUMERICAL QUADRATURE (Q5108060) (← links)
- GENERALIZED h-CONVEXITY ON FRACTAL SETS AND SOME GENERALIZED HADAMARD-TYPE INEQUALITIES (Q5112663) (← links)
- NEWTON’S-TYPE INTEGRAL INEQUALITIES VIA LOCAL FRACTIONAL INTEGRALS (Q5112676) (← links)
- THE STRUCTURAL FEATURES OF HILBERT-TYPE LOCAL FRACTIONAL INTEGRAL INEQUALITIES WITH ABSTRACT HOMOGENEOUS KERNEL AND ITS APPLICATIONS (Q5129921) (← links)
- Some inequalities for the generalized k-g-fractional integrals of convex functions (Q5229316) (← links)
- On generalization of some inequalities for generalized harmonically convex functions via local fractional integrals (Q5243387) (← links)
- (Q5360956) (← links)
- Reduced differential transform method for solving time and space local fractional partial differential equations (Q5743191) (← links)
- Generalized harmonically convex functions on fractal sets and related Hermite-Hadamard type inequalities (Q5743304) (← links)
- Certain Ostrowski type inequalities for generalized s-convex functions (Q5743312) (← links)
- Inequalities for new class of fractional integral operators (Q5743331) (← links)
- A GENERALIZED METHOD AND ITS APPLICATIONS TO n-DIMENSIONAL FRACTIONAL PARTIAL DIFFERENTIAL EQUATIONS IN FRACTAL DOMAIN (Q5864157) (← links)
- Ostrowski-type inequalities pertaining to Atangana-Baleanu fractional operators and applications containing special functions (Q6062384) (← links)
- Ostrowski type inequalities for functions of two variables via generalized fractional integrals (Q6103405) (← links)
- THE SIMPSON-TYPE INTEGRAL INEQUALITIES INVOLVING TWICE LOCAL FRACTIONAL DIFFERENTIABLE GENERALIZED (s,P)-CONVEXITY AND THEIR APPLICATIONS (Q6114676) (← links)
- New local fractional Hermite-Hadamard-type and Ostrowski-type inequalities with generalized Mittag-Leffler kernel for generalized \(h\)-preinvex functions (Q6149831) (← links)
- On local fractional integral inequalities via generalized \((\tilde{h}_1, \tilde{h}_2)\)-preinvexity involving local fractional integral operators with Mittag-Leffler kernel (Q6160286) (← links)
- On Ostrowski–Mercer inequalities for differentiable harmonically convex functions with applications (Q6179843) (← links)
- Some Hermite‐Hadamard's type local fractional integral inequalities for generalized γ‐preinvex function with applications (Q6182256) (← links)
- Some generalized Ostrowski- and Ostrowski-Grüss-type inequalities on fractal sets and their applications (Q6539320) (← links)
- Ostrowski and trapezoid type inequalities for Riemann-Liouville fractional integrals of functions with bounded variation (Q6622340) (← links)