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Hardy type inequalities with weights dependent on the bessel functions in domains with a finite inradius. The weight functions depend on the Bessel functions and Lamb’ s constants.
Continuous dependence of solutions to functional differential equations on the scaling parameterFor a functional differential equation with rescaling, we establish the Gårdingtype inequality
Dependability assessment of critical systems© 2015, Springer-Verlag Berlin Heidelberg. Dependability evaluation is an important, mandatory step
Continuous Dependence of Functional Differential Equations on the Scaling ParameterContinuous Dependence of Functional Differential Equations on the Scaling Parameter
Hardy type inequalities with weights dependent on the bessel functions in domains with a finite inradius. The weight functions depend on the Bessel functions and Lamb’ s constants.
Dependability assessment of critical systems© 2015, Springer-Verlag Berlin Heidelberg. Dependability evaluation is an important, mandatory step
Sharp Hardy type inequalities with weights depending on bessel function© Nasibullin R.G. 2017.We prove exact Hardy type inequalities with the weights depending on a
Influence of the size dependence of the work function on the free electron concentration in thermal dusty plasma formed by nanoparticles of tungsten and hot inert gasInfluence of the size dependence of the work function on the free electron concentration in thermal
The Least Root of a Continuous Function compact set Ω ⊂ Rn, ξ ∈ [a, b] function g(τ, ξ) such that g(τ, a) · g(τ, b) < 0 we construct a function gε
Sharp Hardy type inequalities with weights depending on bessel function© Nasibullin R.G. 2017.We prove exact Hardy type inequalities with the weights depending on a
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