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\begin{document}

\title{Certain Generalized Quantum Simpson's and Quantum Newton's type
Inequalities for Convex Functions in Quantum Calculus}



\author[1]{Muhammad Aamir Ali}%
\author[2]{Hüseyin BUDAK}%
\author[3]{PRAVEEN AGARWAL}%
\author[4]{Yuming Chu}%
\affil[1]{Nanjing Normal University School of Mathematical Sciences}%
\affil[2]{Düzce University}%
\affil[3]{Anand International College of Engineering}%
\affil[4]{Huzhou University}%


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  \date{May 08, 2024}


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\begin{abstract}
In this paper first we present some new identities by using the notions
of quantum integrals and derivatives which allows us to obtain new
quantum Simpson's and quantum Newton's type inequalities for
differentiable convex functions by using the q\_\{x\}-quantum integral
and q\^{}\{y\}-quantum integral. In particular, this paper generalises
and extends previous results obtained by the various authors in the
field of quantum and classical integral inequalities.%
\end{abstract}%



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