Abstract In this paper, first we obtain a new identity for quantum integrals, the result is then used to prove midpoint type inequalities for differentiable coordinated convex mappings. The outcomes provided in this article are an extension of the comparable consequences in the literature on the midpoint inequalities for differentiable coordinated convex mappings
In this paper, some new Simpson’s second type quantum integral inequalities are established for conv...
In this paper, we prove two identities involving quantum derivatives, quantum integrals, and certain...
The aim of this paper is to derive a new quantum analogue of an integral identity by using (p, q)-ca...
In this paper, first we obtain a new identity for quantum integrals, the result is then used to prov...
In this study, first we establish a p,q-integral identity involving the second p,q-derivative, and t...
Recently, there has been a strong push toward creating and expanding quadrature inequalities in quan...
The present paper aims to find some new midpoint-type inequalities for twice quantum differentiable ...
In this paper, we give some new definitions for quantum integrals of two-variable functions. We esta...
This article estimates several integral inequalities involving (h−m)-convexity via the quantum calcu...
Convex bodies are symmetric in nature. Between the two variables of symmetry and convexity, a correl...
In this article, by using the notion of newly defined q(1)q(2) derivatives and integrals, some new S...
The main objective of this study is to establish two important right q-integral equalities involving...
In this paper, we first obtain prove two new identities for the quantum integrals. Then we establish...
AbstractIn this paper, we prove the correct q-Hermite–Hadamard inequality, some new q-Hermite–Hadama...
In this paper, using the notions of qκ2-quantum integral and qκ2-quantum derivative, we present some...
In this paper, some new Simpson’s second type quantum integral inequalities are established for conv...
In this paper, we prove two identities involving quantum derivatives, quantum integrals, and certain...
The aim of this paper is to derive a new quantum analogue of an integral identity by using (p, q)-ca...
In this paper, first we obtain a new identity for quantum integrals, the result is then used to prov...
In this study, first we establish a p,q-integral identity involving the second p,q-derivative, and t...
Recently, there has been a strong push toward creating and expanding quadrature inequalities in quan...
The present paper aims to find some new midpoint-type inequalities for twice quantum differentiable ...
In this paper, we give some new definitions for quantum integrals of two-variable functions. We esta...
This article estimates several integral inequalities involving (h−m)-convexity via the quantum calcu...
Convex bodies are symmetric in nature. Between the two variables of symmetry and convexity, a correl...
In this article, by using the notion of newly defined q(1)q(2) derivatives and integrals, some new S...
The main objective of this study is to establish two important right q-integral equalities involving...
In this paper, we first obtain prove two new identities for the quantum integrals. Then we establish...
AbstractIn this paper, we prove the correct q-Hermite–Hadamard inequality, some new q-Hermite–Hadama...
In this paper, using the notions of qκ2-quantum integral and qκ2-quantum derivative, we present some...
In this paper, some new Simpson’s second type quantum integral inequalities are established for conv...
In this paper, we prove two identities involving quantum derivatives, quantum integrals, and certain...
The aim of this paper is to derive a new quantum analogue of an integral identity by using (p, q)-ca...