Search Results - "Rublev, G. D." :: K.UTB vyhledávací portál

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Numerical viscosity control in Godunov-like smoothed particle hydrodynamics for realistic flows modeling

by Parshikov, A. N., Medin, S. A., Rublev, G. D., Dyachkov, S. A.
Published in Physics of fluids (1994) (01.01.2024)

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Stationary thermal front in the problem of reconstructing the semiconductor thermal conductivity coefficient using simulation data

by Davydova, M. A., Rublev, G. D.
Published in Theoretical and mathematical physics (2024)

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Asymptotically Stable Solutions with Boundaryand Internal Layers in Direct and Inverse Problemsfor a Singularly Perturbed Heat Equationwith Nonlinear Thermal Diffusion

by Davydova, M A, Rublev, G D
Published in Differential equations (01.04.2024)

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Adjusting the numerical viscosity in the Godunov-like SPH method at modeling compressible flows

by Parshikov, A N, Medin, S A, Rublev, G D, Dyachkov, S A
Published in arXiv.org (14.06.2023)

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Asymptotically Stable Solutions with Boundary and Internal Layers in Direct and Inverse Problems for a Singularly Perturbed Heat Equation with Nonlinear Thermal Diffusion

by Davydova, M. A., Rublev, G. D.
Published in Differential equations (01.04.2024)

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Modeling of shock wave passage through porous copper using moving window technique and kernel gradient correction in smoothed particle hydrodynamics method

by Rublev, G. D, Murzov, S. A
Year of Publication 18.10.2024

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Modeling of shock wave passage through porous copper using moving window technique and kernel gradient correction in smoothed particle hydrodynamics method

by Rublev, G D, Murzov, S A
Published in arXiv.org (18.10.2024)

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Paper

Numerical viscosity control in Godunov-like smoothed particle hydrodynamics for realistic flows modeling

Stationary thermal front in the problem of reconstructing the semiconductor thermal conductivity coefficient using simulation data

Asymptotically Stable Solutions with Boundaryand Internal Layers in Direct and Inverse Problemsfor a Singularly Perturbed Heat Equationwith Nonlinear Thermal Diffusion

Adjusting the numerical viscosity in the Godunov-like SPH method at modeling compressible flows

Asymptotically Stable Solutions with Boundary and Internal Layers in Direct and Inverse Problems for a Singularly Perturbed Heat Equation with Nonlinear Thermal Diffusion

Modeling of shock wave passage through porous copper using moving window technique and kernel gradient correction in smoothed particle hydrodynamics method

Modeling of shock wave passage through porous copper using moving window technique and kernel gradient correction in smoothed particle hydrodynamics method

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