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Difference schemes for nonlinear models describing dynamic behaviour of shape memory alloys

. Condensed State Physics: XI Republican Scientific Conference, page 200-203. (2003)

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Coupling free flow and porous medium flow systems using sharp interface and transition region concepts. Finite volumes for complex applications VII : elliptic, parabolic and hyperbolic problems, 78, page 703-711. Cham, Springer, (2014)Difference schemes for nonlinear models describing dynamic behaviour of shape memory alloys. Condensed State Physics: XI Republican Scientific Conference, page 200-203. (2003)Fully conservative difference schemes for nonlinear models describing dynamics of materials with shape memory, , and . Doklady of the National Academy of Sciences of Belarus, 47 (1): 15-17 (2003)On approximation property of multipoint flux approximation method, and . Berichte des Fraunhofer ITWM ITWM, Kaiserslautern, (2007)Permeability Estimation of Regular Porous Structures : A Benchmark for Comparison of Methods, , , , , , , , , and 4 other author(s). Transport in porous media, 138 (1): 1-23 (2021)Higher-order coupling conditions for arbitrary flows in Stokes-Darcy systems, and . J. Fluid Mech. (submitted), (2023)A simplified method for upscaling composite materials with high contrast of the conductivity, , , , and . SIAM journal on scientific computing, 31 (4): 2568-2586 (2009)Monotone difference schemes for nonlinear parabolic equations, and . Differential equations, 39 (7): 1013-1022 (2003)Decoupled schemes for free flow and porous medium systems, and . Domain Decomposition Methods in Science and Engineering XXII, 104, page 613-621. Cham, Springer, (2016)Computational aspects of conservative difference schemes for shape memory alloys applications, , , and . Computational science and its applications, volume 2 of Lecture notes in computer science, page 791-800. Berlin, Springer, (2003)