The Markov process determined by a weighted composition operator
The martingale problem for a class of pseudo differential operators.
The maximal normal subspace of the inverse image of a normal space of sequences by a non-negative matrix transformation
The measure of non-compactness and approximation numbers of certain Volterra integral operators.
The measure of noncompactness of matrix transformations on the spaces and ().
The Method of Stationary Phase for Once Integrated Group
The method of subsuper solutions for weighted -Laplacian equation boundary value problems.
The methods of Hilbert spaces and structure of the fixed-point set of Lipschitzian mapping.
The minimal displacement problem in subspaces of the space of continuous functions of finite codimension
We show that every subspace of finite codimension of the space C[0,1] is extremal with respect to the minimal displacement problem.
The minimal displacement problem in the space l ∞
We give a lower bound for the minimal displacement characteristic in the space l ∞.
The minimal operator and the John--Nirenberg theorem for weighted grand Lebesgue spaces
We introduce the minimal operator on weighted grand Lebesgue spaces, discuss some weighted norm inequalities and characterize the conditions under which the inequalities hold. We also prove that the John-Nirenberg inequalities in the framework of weighted grand Lebesgue spaces are valid provided that the weight function belongs to the Muckenhoupt class.
The moduli of smoothness and convexity and the Rademacher averages of the trace classes (1≤p<∞)
The Modulus of a Weakly Compact Operator.
The monogenic functional calculus
A study is made of a symmetric functional calculus for a system of bounded linear operators acting on a Banach space. Finite real linear combinations of the operators have real spectra, but the operators do not necessarily commute with each other. Analytic functions of the operators are formed by using functions taking their values in a Clifford algebra.
The Motion of Disks in a Torus
The multicores in metric spaces and their application in fixed point theory
This paper discusses the notion, the properties and the application of multicores, i.e. some compact sets contained in metric spaces.
The multiplication functions of Kučera
The Nemytskij operator in the regulated functions space.
The Newton-kantorovich Method under Mild Differentiability Conditions and the Patak Error Estimates.
The nonlinear periodic second order boundary value problem