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  1. Kazakov A.L. Spevak L.F. Lempert  A.A. Nefedova O.A. A computational algorithm for constructing a two-dimensional heat wave generated by a non-stationary boundary condition // IOP Conference Series: Journal of Physics: Conference Series. 2019. Vol. 1392. 012083. – DOI:10.1088/1742-6596/1392/1/012083.
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  2. Kazakov A.L. Spevak L.F. Nefedova O.A. Solving a two-dimensional problem of heat wave initiation by a boundary condition specified on a movable manifold // Journal of Physics: Conf. Series. 2019. Vol. 1268. 012031. – DOI: 10.1088/1742-6596/1268/1/012031.
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  3. Prosviryakov E.Yu. Spevak L.F.  Layered Three-Dimensional NonUniform Viscous Incompressible Flows // Theoretical Foundations of Chemical Engineering. 2018. Vol. 52. No. 5. P. 765-770. DOI: 10.1134/S0040579518050391.
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  4. Kazakov A.L. Kuznetsov P.A. Spevak L.F. A Heat Wave Problem for a Degenerate Nonlinear Parabolic Equation with a Specified Source Function // AIP Conference Proceedings. 2018. Vol. 2053. – 030024. – https://doi.org/10.1063/1.5084385.
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  5. Spevak L.F. Nefedova O.A. Parallel Technology for Solving the Poisson Equation in Axisymmetric Domains by the Boundary Element Method // AIP Conference Proceedings. 2018. Vol. 2053. – 030070. – https://doi.org/10.1063/1.5084431.
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  6. Kazakov A.L. Spevak L.F. Nefedova O.A. On the Numerical-Analytical Approaches to Solving a Nonlinear Heat Conduction Equation with a Singularity [Electronic resource] // Diagnostics, Resource and Mechanics of materials and structures. 2018. Iss. 6. P. 100-116. DOI: 10.17804/2410-9908.2018.6.100-116.
    РИНЦ 

  7. Kazakov A.L. Kuznetsov P.A. Spevak L.F. On a Three-Dimensional Heat Wave Generated by Boundary Condition Specified on a Time-Dependent Manifold // Izvestiya Irkutskogo gosudarstvennogo universiteta. Seriya: Matematika. 2018. Vol. 26. P. 16-33.
    РИНЦ 

  8. Prosviryakov E.Yu. Spevak L.F. Exact Solutions for Layered Thermocapillary Convection of a Viscous Incompressible Fluid with Specified Stresses on the Bottom // AIP Conf. Proc. 2017. Vol. 1915. – 030019.
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  9. Prosviryakov E.Yu. Spevak L.F. Simulation of a Viscous Flow in Layered Composites in View of the Thermocapillary Effect // AIP Conf. Proc. 2017. Vol. 1915. – 040047.
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  10. Spevak L.F. Kazakov A.L. Solving a Degenerate Nonlinear Parabolic Equation with a Specified Source Function by the Boundary Element Method // AIP Conf. Proc. 2017. Vol. 1915. – 040054.
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  11. Spevak L.F. Nefedova O.A. Solving a Two-Dimensional Nonlinear Heat Conduction Equation with Nonzero Boundary Conditions by the Boundary Element Method // AIP Conf. Proc. 2017. Vol. 1915. – 040055.
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  12. Kazakov A.L. Spevak L.F. Nefedova O.A. Simultenious Application of the Boundary Element Method and the Power Series Method for Solving a Two-Dimensional Problem of Heat Wave Motion [Electronic resource] . – DOI: 10.17804/2410-9908.2017.6.006-015 // Diagnostics, Resource and Mechanics of materials and structures. 2017. Iss. 6. P. 6-15.

  13. Prosviryakov E.Yu. Spevak L.F. Exact Solutions for Stationary and Unsteady Layered Convection of a Viscous Incompressible Fluid with the Specified Velocities at the Bottom . – doi:10.1088/1757-899X/208/1/012035. // IOP Conference Series: Materials Science and Engineering. 2017. Vol. 208. – 012035.
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  14. Kazakov A.L. Spevak L.F. An analytical and numerical study of a nonlinear parabolic equation with degeneration for the cases of circular and spherical symmetry // Applied Mathematical Modelling. 2016. Vol. 40. Issue 2. P. 1333-1343.

  15. Spevak L.F. Nefedova O.A. Parallelizing the Solution of the Nonlinear Heat Conduction Problem with the Application of the OpenCL Library [Electronic resource] // Diagnostics, Resource and Mechanics of materials and structures. 2016. Iss. 6.

  16. Aristov S.N. Prosviryakov E.Yu. Spevak L.F. Unsteady-State Benard-Marangoni Convection in Layered Viscous Incompressible Flows // Theoretical Foundations of Chemical Engineering. 2016. Vol. 50. – No. 2. P. 132-141.

  17. Spevak L.F. Nefedova O.A. Solving a Two-Dimensional Nonlinear Heat Conduction Equation with Degeneration by the Boundary Element Method with the Application of the Dual Reciprocity Method // AIP Conf. Proc. 2016. Vol. 1785. – 040077. – http://dx.doi.org/10.1063/1.4967134.

  18. Kazakov A.L. Spevak L.F. Numerical and analytical studies of a nonlinear parabolic equation with boundary conditions of a special form // Applied Mathematical Modelling. 2013. Vol. 37. – Issues 10-11. P. 6918-6928.

  19. Fedotov V.P. Spevak L.F. One approach to the derivation of exact integration formulae in the boundary element method // Engineering Analysis with Boundary Elements. 2008. V. 32 (10). P. 883–888.

  20. Kolmogorov V.L. Spevak L.F. R.V. Churbayev On the technique used to determine plasticity margin in high-speed deformation under high pressure // International Journal of Mechanical Sciences. 2008. V. 50(4). P. 676–682.

  21. Fedotov V.P. Spevak L.F. DumshevaT.D. Zenkova E.S. Privalova V.V. Numerical - analytical method for solving problems of elasticity and heat conductivity // XXXII Summer School – Conference “Advanced Problems in Mechanics”. Book of abstracts. St. Petersburg, 2004. P. 43-44.

  22. Kolmogorov V.L. Gorshkov A.V. Spevak L.F. A method for calculating the stress-strain state in the general boundary value problem of metal forming - part 2. Impact of a bar against a rigid obstacle // International Journal of Solids and Structures. 1999. №36. P. 1263-1275.

  23. Kolmogorov V.L. Fedotov V.P. Spevak L.F. A mathematical model for the formation and development of defects in metals // Studies in Applied Mechanics. №45. Advanced Methods in Materials Processing Defects / Edited by M.Predeleanu and P.Gilormini. Elsevier, 1997. P. 51–60.

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