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Authors: J. J. HASANOV, Z. V. SAFAROV
Abstract. The aim of this paper is to prove the Hardy-Littlewood-Stein-Weiss theorems for Riesz potentials in modified Morrey spaces
Keywords: maximal operator, fractional maximal operator, Riesz potential, weighted modified Morrey space
DOI: https://doi.org/10.32010/j.bmj.2022.04
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Authors: L. I. MAMMADOVA, I. M. NABIEV
Abstract. In the article we consider the Sturm-Liouville operator with semiseparated boundary conditions, one of which contains a spectral parameter. An asymptotic formula for the eigenvalues of the operator under consideration is given and a uniqueness theorem for the solution of the inverse problem of recovering the corresponding boundary value problems is proved.
Keywords: Sturm-Liouville operator, eigenvalues, inverse problem, uniqueness theorem
DOI: https://doi.org/10.32010/j.bmj.2022.05
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Authors: E. H. EYVAZOV

Keywords: magnetic fields, superconductivity, Ginsburg-Landau operator, Rayleigh quotient, eigenvalue
DOI: https://doi.org/10.32010/j.bmj.2022.06
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Authors: A. B. ALIEV, G. A. ALIYEV, A. N. HUSEYNOVA
Abstract. The problem of a longitudinal impact on a piecewise homogeneous semi-infinite rod consisting of viscoelastic parts is studied. Introducing non-stationary dynamic regularization under conjugation conditions, we prove the well-posedness of the problem under consideration
Keywords: nonstationary regularization, composite linear visco-elastic bar, mixed problem,weak solution, strong solution
DOI: https://doi.org/10.32010/j.bmj.2022.07
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Authors: I. K. GADIMOV, Kh. M. GAMZAEV, S. O. HUSEYNZADE, S. R. KARIMOVA

Keywords: wave equation, inverse problem, nonlocal condition, difference problem
DOI: https://doi.org/10.32010/j.bmj.2022.08
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