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with some famous inequalities for unimodular bounded functions proved by E. Landau and O. Szász, we derive

-error and bounded-error error probabilistic communication protocols for boolean functions. The lower bounds

In this paper, we review the upper bound method in plasticity with special reference to metal

these bounds for the soft margin estimator, we utilize the concavity of the Gaussian weighting function

these bounds for the soft margin estimator, we utilize the concavity of the Gaussian weighting function

-error and bounded-error error probabilistic communication protocols for boolean functions. The lower bounds

inequality for bounded analytic functions defined on the unit disk. We also prove two other sharp versions

case. Cebysev functional is used to find the bounds for new generalized identities and to develop

of the Taylor coefficients of Bloch functions. We use one of these estimates to prove an inequality of an area

The Fourier-Bessel transform of any generalized function f € S'ev vanishing outside a bounded

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