On the strong maximal function and Zygmund’s class $L(log^{+} L)^{n}$

An explicit formula for the Mahler measure of the $3$ -variable Laurent polynomial $a + b x^{- 1} + c y + (a + b x + c y) z$ is given, in terms of dilogarithms and trilogarithms.

On a theorem of Erdös and Fuchs

András Sárközy (1980)

Acta Arithmetica

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A generalization of Yano's extrapolation theorem

Capri, O.N., Fava, N.A. (1987)

Portugaliae mathematica

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Weak type inequalities for product operators

Norberto Fava (1972)

Studia Mathematica

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Displaying similar documents to “On the strong maximal function and Zygmund’s class L ( l o g + L ) n ”

Displaying similar documents to “On the strong maximal function and Zygmund’s class $L {(l o g^{+} L)}^{n}$ ”