Quantum Hermite–Hadamard inequality by means of a Green function
The purpose of this work is to present the quantum Hermite–Hadamard inequality through
the Green function approach. While doing this, we deduce some novel quantum identities …
the Green function approach. While doing this, we deduce some novel quantum identities …
On the Bullen-type inequalities via generalized fractional integrals and their applications
T Du, C Luo, Z Cao - Fractals, 2021 - World Scientific
By using generalized fractional integrals, some Bullen-type inequalities are derived where
the first derivative of considered functions is Lipschitzian, bounded or generalized (s, m) …
the first derivative of considered functions is Lipschitzian, bounded or generalized (s, m) …
Estimations of bounds on the multiplicative fractional integral inequalities having exponential kernels
Y Peng, H Fu, T Du - Communications in Mathematics and Statistics, 2024 - Springer
To investigate the fractional Hermite–Hadamard-type inequalities, a class of the
multiplicative fractional integrals having exponential kernels is introduced. Some estimations …
multiplicative fractional integrals having exponential kernels is introduced. Some estimations …
New parameterized quantum integral inequalities via η-quasiconvexity
ER Nwaeze, AM Tameru - Advances in Difference Equations, 2019 - Springer
We establish new quantum Hermite–Hadamard and midpoint types inequalities via a
parameter μ∈ 0, 1 μ∈0,1 for a function F whose| α D q F| u |_αD_qF|^u is η-quasiconvex on …
parameter μ∈ 0, 1 μ∈0,1 for a function F whose| α D q F| u |_αD_qF|^u is η-quasiconvex on …
k-fractional integral inequalities of Hadamard type for (h− m)− convex functions
In this paper, we establish Hadamard type fractional integral inequalities for a more general
class of functions that is the class of (h _ m) _convex functions. These results are due to …
class of functions that is the class of (h _ m) _convex functions. These results are due to …
[PDF][PDF] Some inequalities for multiplicative tempered fractional integrals involving the λ-incomplete gamma functions
H Fu, Y Peng, T Du - AIMS Math, 2021 - aimspress.com
In this paper, we introduce a class of the multiplicative tempered fractional integral
operators. Then, we investigate two Hermite–Hadamard type inequalities for this class. By …
operators. Then, we investigate two Hermite–Hadamard type inequalities for this class. By …
New Integral Inequalities via the Katugampola Fractional Integrals for Functions Whose Second Derivatives Are Strongly η-Convex
Mathematics | Free Full-Text | New Integral Inequalities via the Katugampola Fractional
Integrals for Functions Whose Second Derivatives Are Strongly η-Convex Next Article in Journal …
Integrals for Functions Whose Second Derivatives Are Strongly η-Convex Next Article in Journal …
Hermite–Hadamard Type Inequalities for Coordinated Quasi-Convex Functions via Generalized Fractional Integrals
In this research, we used a generalized fractional integral to create a new Hermite–
Hadamard-type integral inequality for functions of two independent variables that are quasi …
Hadamard-type integral inequality for functions of two independent variables that are quasi …
Some new inequalities involving the Katugampola fractional integrals for strongly -convex functions
Some new inequalities involving the Katugampola fractional integrals for strongly η-convex
functions Page 1 Some new inequalities involving the Katugampola fractional integrals for …
functions Page 1 Some new inequalities involving the Katugampola fractional integrals for …
Caputo–Fabrizio fractional Hermite–Hadamard type and associated results for strongly convex functions
The study of fractional integral inequalities has attracted the interests of many researchers
due to their potential applications in various fields. Estimates obtained via strongly convex …
due to their potential applications in various fields. Estimates obtained via strongly convex …