Analogues to Landau’s Inequality for Nonvanishing Bounded Functions and for Bloch Functions with some famous inequalities for unimodular bounded
functions proved by E. Landau and O. Szász, we derive
An extension of the Jacobi algorithm for the complementarity problem in the presence of multivalence number of superpositions of a
univalent off-diagonal antitone mapping and a multivalent diagonal monotone
Avkhadiev–Lehto Type Constants in the Study of the Gakhov Class of the conformal radius. We use an analogue of the concept that Lehto applied to study
univalence On monotonicity of ratios of some q-hypergeometric functions-hypergeometric
functions. The results are also closely connected with Turán type inequalities. In order to obtain main
Refinements of Some Integral Inequalities for s,m -Convex FunctionsIn this paper, the refinements of integral inequalities for all those types of convex
functions Generalization of cyclic refinements of Jensen’s inequality by Fink’s identityWe generalize cyclic refinements of Jensen’s inequality from a convex
function to a higher
Fourier-Bessels transform of a generalized function Vanishing outside a bounded surfaceThe Fourier-Bessel transform of any generalized
function f € S'ev vanishing outside a bounded
Hardy type inequalities with weights dependent on the bessel functions term. Using the Bessel
functions we prove one dimensional inequality and their multidimensional analogs