Let G be a finitely generated Fuchsian group of the second kind without any parabolic element and f univalent analytic function in unit diskDcompatible withG. In this paper, westudy higher order Schwarzian derivatives: ?n+1( ) = ?? n( )?(n?1) f?? f???n( ), n ? 3, where ?3(f) stands for derivatives f, Sn(f) (f?) n?1/2 Dn( ?)? , 2. For p > 0, we show that if |?n(f)(z)|p(1?|z|2)p(n?1)?1dxdy (re...

Using the results of previous studies of service quality attributes, "ve sets of quality measures are identi"ed. These indicators or measures, through the analytic hierarchy process (AHP), are then accurately and consistently weighted. The priority weights are, in turn, incorporated in a goal-programming model to help select the `besta set of quality control instruments for customer data collec...

Previous research has suggested that the factor structure of anxiety measures is different in African American samples compared to majority population samples. However, these findings may be due to misuse of analytic methods rather than meaningful differences in the underlying presentation of anxiety. To address this, we examined the factor structure of two measures of child anxiety: the Revise...

A brief version of the Implicit Association Test (BIAT) has been introduced. The present research identified analytical best practices for overall psychometric performance of the BIAT. In 7 studies and multiple replications, we investigated analytic practices with several evaluation criteria: sensitivity to detecting known effects and group differences, internal consistency, relations with impl...

Even in case of the Brownian motion as most natural rate of return model it appears too difficult to obtain analytic expressions for most risk measures of constant continuous annuities. In literature so-called comonotonic approximations have been proposed but these still require the evaluation of integrals. In this paper we show that these integrals can sometimes be computed, and we obtain expl...

A compact set E ⊂ C is said to be removable for bounded analytic functions if for any open set containing E, every bounded function analytic on \ E has an analytic extension to . Analytic capacity is a notion that, in a sense, measures the size of a set as a non removable singularity. In particular, a compact set is removable if and only if its analytic capacity vanishes. The so-called Painlevé...