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Ele-Math – Author page: L谩szl贸 Horv谩th

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Horv&#xe1;th</h2></div> <h4>Articles by <span class="stand-out">L&#xe1;szl&#xf3; Horv&#xe1;th</span>:</h4> <table summary="articles from that author" class="article-links"> <tr> <td class="article-num">MIA-04-45</td> <td class="article-view">&raquo; <a href="http://mia.ele-math.com/04-45/An-Integral-Inequality">An Integral Inequality</a> <span>(10/2001)</span></td> </tr> <tr> <td class="article-num">MIA-08-40</td> <td class="article-view">&raquo; <a href="http://mia.ele-math.com/08-40/Generalizations-of-special-Bihari-type-integral-inequalities">Generalizations of special Bihari type integral inequalities</a> <span>(07/2005)</span></td> </tr> <tr> <td class="article-num">JMI-02-12</td> <td class="article-view">&raquo; <a href="http://jmi.ele-math.com/02-12/Generalization-of-a-Bihari-type-integral-inequality-for-abstract-Lebesgue-integral">Generalization of a Bihari type integral inequality for abstract Lebesgue integral</a> <span>(03/2008)</span></td> </tr> <tr> <td class="article-num">JMI-03-19</td> <td class="article-view">&raquo; <a href="http://jmi.ele-math.com/03-19/Inequalities-corresponding-to-the-classical-Jensen-s-inequality">Inequalities corresponding to the classical Jensen's inequality</a> <span>(06/2009)</span></td> </tr> <tr> <td class="article-num">MIA-14-64</td> <td class="article-view">&raquo; <a href="http://mia.ele-math.com/14-64/A-refinement-of-the-discrete-Jensen-s-inequality">A refinement of the discrete Jensen's inequality</a> <span>(10/2011)</span></td> </tr> <tr> <td class="article-num">MIA-17-69</td> <td class="article-view">&raquo; <a href="http://mia.ele-math.com/17-69/Weighted-form-of-a-recent-refinement-of-the-discrete-Jensen-s-inequality">Weighted form of a recent refinement of the discrete Jensen's inequality</a> <span>(07/2014)</span></td> </tr> <tr> <td class="article-num">JMI-09-85</td> <td class="article-view">&raquo; <a href="http://jmi.ele-math.com/09-85/Infinite-refinements-of-the-discrete-Jensen-s-inequality-defined-by-recursion">Infinite refinements of the discrete Jensen's inequality defined by recursion</a> <span>(12/2015)</span></td> </tr> <tr> <td class="article-num">MIA-19-90</td> <td class="article-view">&raquo; <a href="http://mia.ele-math.com/19-90/Recursively-defined-refinements-of-the-integral-form-of-Jensen-s-inequality">Recursively defined refinements of the integral form of Jensen's inequality</a> <span>(10/2016)</span></td> </tr> <tr> <td class="article-num">MIA-24-76</td> <td class="article-view">&raquo; <a href="http://mia.ele-math.com/24-76/Some-notes-on-Jensen-Mercer-s-type-inequalities-extensions-and-refinements-with-applications">Some notes on Jensen-Mercer's type inequalities; extensions and refinements with applications</a> <span>(10/2021)</span></td> </tr> <tr> <td class="article-num">MIA-27-06</td> <td class="article-view">&raquo; <a href="http://mia.ele-math.com/27-06/A-method-for-proving-refinements-of-inequalities-related-to-convex-functions-on-intervals">A method for proving refinements of inequalities related to convex functions on intervals</a> <span>(01/2024)</span></td> </tr> <tr> <td class="article-num">JMI-18-17</td> <td class="article-view">&raquo; <a href="http://jmi.ele-math.com/18-17/Inequalities-for-functions-convex-on-the-coordinates-with-applications-to-Jensen-and-Hermite-Hadamard-type-inequalities,-and-to-new-divergence-functionals">Inequalities for functions convex on the coordinates with applications to Jensen and Hermite-Hadamard type inequalities, and to new divergence functionals</a> <span>(03/2024)</span></td> </tr> </table> </div> <!-- CONTENT [2] END --> </div> <!-- CONTAINER [1] END --> <!-- FOOTER [1] START --> <div id="footer"> <div id="footer-content"> <h5 class="nowrap">Copyright information</h5> <p> MIA, OaM, JMI, DEA, FDC, JCA and their logos are trademarks owned by the Element d.o.o. publishing house. Content is &copy; by Element d.o.o. &ndash; any content on this site cannot be copied, resold or otherwise used except for personal purposes. </p> </div> </div> <!-- FOOTER [1] END --> </div> <!-- WRAPPER [0] END --> <script type="text/javascript" src="https://ele-math.com/static/js/jquery-1.7.2.min.js"></script> <script src="https://ele-math.com/static/select2/dist/js/select2.min.js"></script> <script type="text/javascript" src="https://ele-math.com/static/js/em.js"></script> <script type="text/javascript" src="https://ele-math.com/static/js/message.js"></script> <script type="text/javascript" src="https://ele-math.com/static/js/kohana.js"></script> <script type="text/javascript" src="https://ele-math.com/static/js/ga-5.3.2.min.js"></script> <script type="text/javascript"> //<![CDATA[ try{ var pT=_gat._getTracker('UA-13213864-1'); pT._setDomainName('.ele-math.com'); pT._trackPageview(); }catch(err){} //]]> </script> <script> $(document).ready(function(){ var fix = document.querySelector('a[title="Download attached review"]'); if(fix) { fix.href = fix.href.replace('reportMIA_', 'reportMIA-') console.log('replaced') } }); </script> </body> </html>

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