Publication

<p>&nbsp;</p> <h2>&nbsp;</h2> <p>&nbsp;</p> <p>&nbsp;<strong>1</strong>. <strong>On the approximation of strongly convex functions by an upper or lower operator</strong>,&nbsp;<span style="color:#2ecc71">Appl. Math. Comput</span>., 247(1129-1138),&nbsp;<strong><em>2014</em></strong></p> <ul> <li><strong>&nbsp;2</strong> . <strong>New cubature formulas and Hermite-Hadamard type inequalities using integrals over some hyperplanes in the d-dimensional hyper-rectangle</strong>.,&nbsp;<span style="color:#2ecc71">Appl.&nbsp;Math. Comput</span>&nbsp;315(347-362),<strong><em>&nbsp;2017</em></strong></li> <li><strong>3</strong> . <strong>Characterizations of uniform convexity for differentiable functions,</strong>&nbsp;<span style="color:#2ecc71">Appl. Anal. Discrete Math</span>., 13(721-732),&nbsp;<strong><em>2019</em></strong></li> <li><strong>4 . Sharp multidimensional numerical integration for strongly convex functions on convex polytopes</strong>,&nbsp;<span style="color:#2ecc71">Filomat</span><strong>,&nbsp;</strong>&nbsp;<em><strong>2020</strong></em>&nbsp;,Volume 34, Issue 2, Pages:&nbsp;<strong>601-&nbsp;607</strong></li> <li><strong>5. Evaluation and Determination of the Parameters of a Photovoltaic Cell by an Iterative Method</strong>,&nbsp;<span style="color:#2ecc71">Journal of Al-Qadisiyah for computer science and mathematics</span>,&nbsp;&nbsp;<em><strong>2021</strong></em>, vol (13), No 1, Page:&nbsp;<strong>34&ndash;42</strong></li> <li><strong>6. On Some Properties in Fuzzy Metric Space</strong>,&nbsp;<span style="color:#2ecc71">Journal of Al-Qadisiyah for computer science and mathematics</span>,&nbsp;<strong>2021</strong>, vol (13), No 1, Page:&nbsp;<strong>55&ndash;61</strong></li> <li><strong>7.</strong>&nbsp;<strong>Orthogonal Boubaker-Turki polynomials algorithm for problems arising in engineering.</strong></li> <li><a href="https://www.scopus.com/authid/detail.uri?authorId=56389574200#disabled" tabindex="-1" title="Show document details"><span style="color:#2ecc71">AIP Conference Proceedings</span></a>,&nbsp;2022, 2386, 050019.</li> <li><strong>8.&nbsp;Optimal Estimates of Approximation Errors for Strongly Positive Linear Operators on Convex Polytopes</strong></li> <li><strong><span style="color:#2ecc71">.</span><a href="https://www.scopus.com/authid/detail.uri?authorId=56389574200#disabled" tabindex="-1" title="Show document details"><span style="color:#2ecc71">Filomat</span></a>,&nbsp;2022, 36(2), pp. 695&ndash;701</strong></li> <li>&nbsp;</li> </ul>

Lectures