Mathematics

On the equivalence of perturbations of a differential operator by functions of the Pommiez operator

¹Linchuk Yu.S. On the equivalence of perturbations of a differential operator by functions of the Pommiez operator. 2016 ;(6):20-24.

Section: 

Mathematics

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Homogenized model of diffusion in a locally periodic porous medium with nonlinear absorption at the boundary

¹Goncharenko MV, ²Khilkova LA. Homogenized model of diffusion in a locally periodic porous medium with nonlinear absorption at the boundary. 2016 ;(6):15-19.

Section: 

Mathematics

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The boundary behavior of mappings on Finsler spaces

¹Afanasieva OS. The boundary behavior of mappings on Finsler spaces. 2016 ;(6):7-14.

Section: 

Mathematics

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The behavior of a discrete spectrum at a one-dimensional perturbation

¹Syrovatsky AN. The behavior of a discrete spectrum at a one-dimensional perturbation. 2016 ;(5):19-21.

Section: 

Mathematics

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Classical Dirichlet problem for the biharmonic equation in a semistrip with curvilinear end

¹Gomilko AM, ¹Trofimchuk AN. Classical Dirichlet problem for the biharmonic equation in a semistrip with curvilinear end. 2016 ;(5):13-18.

Section: 

Mathematics

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Comparison of the strategies of two opponents in the problem of "conquest" of a territory

¹Verygina IV. Comparison of the strategies of two opponents in the problem of "conquest" of a territory. 2016 ;(5):7-12.

Section: 

Mathematics

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A functional discrete method (FD-method) for solving the Cauchy problem for a nonlinear Klein–Gordon equation

¹Makarov VL, ¹Dragunov DV, ¹Sember DA. A functional discrete method (FD-method) for solving the Cauchy problem for a nonlinear Klein–Gordon equation. 2014 ;(10):33-39.

Section: 

Mathematics

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Parabolic mixed problems for Petrovskii systems in spaces of generalized smoothness

¹Los VN. Parabolic mixed problems for Petrovskii systems in spaces of generalized smoothness. 2014 ;(10):24-32.

Section: 

Mathematics

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On some analogues of theorems of Schur and Baer

¹Dixon MR, ²Kurdachenko LA, ²Pypka AA. On some analogues of theorems of Schur and Baer. 2014 ;(10):21-23.

Section: 

Mathematics

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Group analysis of a class of reaction-diffusion equations with variable coefficients

¹Vaneeva OO, ¹Zhalij OYu. Group analysis of a class of reaction-diffusion equations with variable coefficients. 2014 ;(10):12-20.

Section: 

Mathematics

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