- Details
- Hits: 34
Authors: A. Ç. YAR, E. YILMAZ, S. GOKTAS

Keywords: time scales, Green’s function, conjugate problems, eigenvalue problems
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- Hits: 117
1. On an approximate solution of one class of systems of integral equations of the second kind
E. H. KHALILOV
Baku Math J, 2026, 5 (1), 3-12
DOI: https://doi.org/10.32010/j.bmj.2026.01 Full Text: PDF
2. The uniqueness of reconstruction of diffusion operators with boundary condition depending quadratically on the spectral parameter
I. M. NABIEV, L. I. MAMMADOVA, G. S. MAMMEDZADEH
Baku Math J, 2026, 5 (1), 13-22
DOI: https://doi.org/10.32010/j.bmj.2026.02 Full Text: PDF
3. Variation of parameters and Hölder-type stability in unperturbed matrix differential systems with initial time difference
C. YAKAR, D. KARSLIOĞLU
Baku Math J, 2026, 5 (1), 23-40
DOI: https://doi.org/10.32010/j.bmj.2026.03 Full Text: PDF
4. Finite simple groups in which all cyclic subgroups of prime power order are TI-subgroups
Y. WANG, R. SHEN
Baku Math J, 2026, 5 (1), 41-50
DOI: https://doi.org/10.32010/j.bmj.2026.04 Full Text: PDF
5. The boundedness of maximal operators in Calderon weighted B-Morrey spaces
S. H. KASUMOVA, S. Z. KHALIGOVA
Baku Math J, 2026, 5 (1), 59-69
DOI: https://doi.org/10.32010/j.bmj.2026.05 Full Text: PDF
6. f-Harmonic vectors fields with potential
F. H. KOUDJO
Baku Math J, 2026, 5 (1), 59-69
DOI: https://doi.org/10.32010/j.bmj.2026.06 Full Text: PDF
7. Asymptotic behaviour of the skewness coefficient and excess kurtosis of the renewal-reward process with dependent components
A. E. ABDULLAYEVA, R. T. ALIYEV
Baku Math J, 2026, 5 (1), 70-76
DOI: https://doi.org/10.32010/j.bmj.2026.07 Full Text: PDF
8. Inverse problem of determining initial conditions in a mixed problem for a two-dimensional hyperbolic equation
Y. T. MEHRALIYEV, E. I. AZIZBAYOV
Baku Math J, 2026, 5 (1), 77-93
DOI: https://doi.org/10.32010/j.bmj.2026.08 Full Text: PDF
9. Formulas for the sums of some conditionally convergent series
B. D. BARMAK
Baku Math J, 2026, 5 (1), 94-99
DOI: https://doi.org/10.32010/j.bmj.2026.09 Full Text: PDF
10. Boundedness of the d'iscrete Ahlfors-Beurling transform on discrete weighted Lebesgue spaces
A. F. JABIYEV
Baku Math J, 2026, 5 (1), 100-109
DOI: https://doi.org/10.32010/j.bmj.2026.10 Full Text: PDF
11. Application of the finite integral transformation method to the solution of mixed problems for antiparabolic equations
E. A. GASYMOV
Baku Math J, 2026, 5 (1), 110-122
DOI: https://doi.org/10.32010/j.bmj.2026.11 Full Text: PDF
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- Hits: 440
Authors: A. R. ALIEV, N. L. MURADOVA

Keywords: operator-differential equation, smooth solution, self-adjoint operator, Hilbert space, intermediate derivative operators
DOI: https://doi.org/10.32010/j.bmj.2022.01
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- Hits: 431
Authors: E. H. KHALILOV

Keywords: quadrature formulas, simple-layer potential, double-layer potential, Hankel function, curvilinear integral, Lyapunov curve
DOI: https://doi.org/10.32010/j.bmj.2022.02
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- Hits: 399
Authors: V. M. ABDULLAYEV, S. S. JAFARLI, Y. M. MEHDIYEV
Abstract. In this work, a class of optimal control problems for a rod (plate) heating process with feedback, when the incoming information about the state of the process is continuously received only from its individual points, at which some temperature sensors are placed, is investigated. The heating process itself takes place in a stove at the expense of controlling the temperature inside the stove. The mathematical model of the controlled process is in both cases described by a punctual loaded parabolic type equation. In the work, we derive formulae for the gradient of the functional. Algorithms of numerical solutions to the considered problems are proposed.
Keywords: optimal control, principle of maximum, loade differential equations, non-separated conditions
DOI: https://doi.org/10.32010/j.bmj.2022.03
- HARDY-LITTLEWOOD-STEIN-WEISS THEOREMS FOR RIESZ POTENTIALS IN MODIFIED MORREY SPACES
- UNIQUENESS OF THE SOLUTION OF THE INVERSE PROBLEM FOR DIFFERENTIAL OPERATOR WITH SEMISEPARATED BOUNDARY CONDITIONS
- CORRECT PROOF OF FINDING THE EXACT LOWER BOUND OF THE RAYLEIGH MAGNETIC VALUE
- A MIXED PROBLEM FOR A ONE-DIMENSIONAL VISCOELASTICITY EQUATION WITH NON-STATIONARY CONJUGATION CONDITIONS