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Bohr’s inequality for harmonic mappings and beyond
with the classical Bohr inequality for bounded analytic functions defined on the unit disk centered at the origin
Caristi’s condition and existence of a minimum of a lower bounded function in a metric space. Applications to the theory of coincidence points
Arutyunov A.V.
We consider a lower bounded function on a complete metric space. For this function, we obtain
Ergodicity and Related Bounds for One Particular Class of Markovian Time—Varying Queues with Heterogeneous Servers and Customer’s Impatience
Satin Y., Razumchik R., Kovalev I., Zeifman A.
restrictions on the intensity functions, the quantity of interest, the total number of customers in the system
The punishing factors for convex pairs are 2n-1
Avkhadiev F., Wirths K.
with the set A(Ω, ∏) of functions f : Ω → ∏ holomorphic on Ω and we prove estimates for |f(n)(z)|, f ∈ A(Ω, Ω
An Upper Bound Solution for Axisymmetric Extrusion and Drawing Considering a Generalized Yield Criterion
Alexandrov S., Strashnov S., Li Y.
, the available upper bound solutions are almost all restricted to this criterion. The objective of the present
The Lower Semicontinuity of Distortion Coefficients of the Homeomorphisms Inducing Bounded Composition Operators of Sobolev–Orlicz Spaces
Menovshchikov A.V.
We determine the conditions under which the locally uniform limit of mappings generating bounded
Ergodicity and truncation bounds for inhomogeneous birth and death processes with additional transitions from and to origin
Zeifman A., Korotysheva A., Satin Y., Razumchik R., Korolev V., Shorgin S.
possible transition intensities are assumed to be non-random functions of time and may depend on the state
NEW BOUNDS FOR SHANNON, RELATIVE AND MANDELBROT ENTROPIES VIA ABEL-GONTSCHAROFF INTERPOLATING POLYNOMIAL
Butt S.I., Mehmood N., Pecaric D., Pecaric J.
computing useful upper bounds for several entropic measures used in information theory. We use discrete
The punishing factors for convex pairs are 2n-1
Avkhadiev F., Wirths K.
with the set A(Ω, ∏) of functions f : Ω → ∏ holomorphic on Ω and we prove estimates for |f(n)(z)|, f ∈ A(Ω, Ω
Ergodicity and perturbation bounds for inhomogeneous birth and death processes with additional transitions from and to the origin
Zeifman A., Korotysheva A., Satin Y., Korolev V., Shorgin S., Razumchik R.
to the origin can occur. All possible transition intensities are assumed to be non-random functions of time

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