Generalization of some inequalities for the gamma function.
Generalizations of Ostrowski inequality via biparametric Euler harmonic identities for measures.
Generalizations of the Ky Fan inequality.
Generalized inequalities for indefinite forms.
Holomorphic Lipschitz functions in balls.
Identification problem for nonlinear beam -- extension for different types of boundary conditions
Identification problem is a framework of mathematical problems dealing with the search for optimal values of the unknown coefficients of the considered model. Using experimentally measured data, the aim of this work is to determine the coefficients of the given differential equation. This paper deals with the extension of the continuous dependence results for the Gao beam identification problem with different types of boundary conditions by using appropriate analytical inequalities with a special...
Improved Sobolev embedding theorem
Inequalities connected with the moduli of smootness
Inequalities in -Fourier analysis.
Inequalities involving a logarithmically convex function and their applications to special functions.
Inequalities involving Bessel functions of the first kind.
Inequalities involving convex sequences.
Inequalities involving generalized Bessel functions.
Inequalities involving the inner product.
Inequalities involving the mean and the standard deviation of nonnegative real numbers.
Inequalities of Young-type.
Integral inequalities similar to Gronwall inequality.
-estimates for the -equation and Witten’s proof of the Morse inequalities
This is an introduction to Witten’s analytic proof of the Morse inequalities. The text is directed primarily to readers whose main interest is in complex analysis, and the similarities to Hörmander’s -estimates for the -equation is used as motivation. We also use the method to prove -estimates for the -equation with a weight where is a nondegenerate Morse function.
Langenhop's inequality and applications for dynamic equations.
Littlewood's inequality for -bimeasures.