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<zbml>
  <query>an:05702396</query>
  <answers from="1" to="1" total="1">
  <rec>
    <an>Zbl 1202.26040</an>
    <au>Varo\v sanec, Sanja</au>
    <ti>A generalized Beckenbach-Dresher inequality and related results.</ti>
    <la>EN</la>
    <so>Banach J. Math. Anal. 4, No. 1, 13-20, electronic only (2010).</so>
    <is>ISSN 1735-8787/e</is>
    <py>2010</py>
    <dt>J</dt>
    <cc>*26D15 39B62</cc>
    <ut>Beckenbach-Dresher inequality; difference; H\"older's inequality; Minkowski's inequality; superadditivity</ut>
    <ab>Summary: After a short expose of the history of the Beckenbach-Dresher inequality, a general result and the Acz\'el type inequality are given and super(sub)additivity of the function $$ G_{p,q,u} (f, g; A, B) := \frac {A^{ \frac up} (f^p)} {B^{\frac {u-1}{q}}(g^q)} $$ is proved. Also, a difference which is inspired by one integral analogue of the Beckenbach-Dresher inequality is considered.</ab>
  </rec>
  </answers>
</zbml>

