<?xml version="1.0" encoding="utf-8"?>
<zbml>
  <query>an:05702416</query>
  <answers from="1" to="1" total="1">
  <rec>
    <an>Zbl 1200.47006</an>
    <au>Yang, Bicheng; Rassias, Themistocles M.</au>
    <ti>On a Hilbert-type integral inequality in the subinterval and its operator expression.</ti>
    <la>EN</la>
    <so>Banach J. Math. Anal. 4, No. 2, 100-110, electronic only (2010).</so>
    <is>ISSN 1735-8787/e</is>
    <py>2010</py>
    <dt>J</dt>
    <cc>*47A07 26D15</cc>
    <ut>Hilbert-type integral inequality; homogeneous kernel</ut>
    <ab>The authors establish a Hilbert-type integral inequality in the subinterval $(a,+\infty)$ of $(0,+\infty)$, with the homogeneous kernel of $\lambda$-degree and a best constant factor. As applications, improvements of previous results and some new inequalities with particular kernels are pointed out.</ab>
    <rv>J\'ozsef S\'andor (Cluj-Napoca)</rv>
  </rec>
  </answers>
</zbml>

