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Found 562 Documents (Results 1–100)

Modeling of state-to-state oxygen kinetics behind reflected shock waves. (English. Russian original) Zbl 07630569

Vestn. St. Petersbg. Univ., Math. 55, No. 3, 281-289 (2022); translation from Vestn. St-Peterbg. Univ., Ser. I, Mat. Mekh. Astron. 9(67), No. 3, 429-442 (2022).
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Heat transfer of a cylindrical body with catalytic surface in subsonic nonequilibrium air plasma flow. (English. Russian original) Zbl 07604469

Fluid Dyn. 57, No. 5, 639-656 (2022); translation from Izv. Ross. Akad. Nauk, Mekh. Zhidk. Gaza 2022, No. 5, 94-112 (2022).
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Validation of a computational algorithm based on the discontinuous Galerkin method for the Baer-Nunziato relaxation model. (English. Russian original) Zbl 1500.76052

Differ. Equ. 58, No. 7, 966-984 (2022); translation from Differ. Uravn. 58, No. 7, 977-994 (2022).
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Boundary conditions for fluid-dynamic parameters of a single-component gas flow with vibrational deactivation on a solid wall. (English. Russian original) Zbl 1497.76081

Vestn. St. Petersbg. Univ., Math. 55, No. 2, 249-256 (2022); translation from Vestn. St-Peterbg. Univ., Ser. I, Mat. Mekh. Astron. 9(67), No. 1, 367-378 (2022).
MSC:  76P05 82C40
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On the anisotropy of gas-transfer processes in nanochannels and microchannels. (English. Russian original) Zbl 07584680

Vestn. St. Petersbg. Univ., Math. 55, No. 1, 108-115 (2022); translation from Vestn. St-Peterbg. Univ., Ser. I, Mat. Mekh. Astron. 9(67), No. 1, 152-163 (2022).
MSC:  82Cxx 76-XX 76Pxx
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Modeling the vibrational relaxation rate using machine-learning methods. (English. Russian original) Zbl 07584677

Vestn. St. Petersbg. Univ., Math. 55, No. 1, 87-95 (2022); translation from Vestn. St-Peterbg. Univ., Ser. I, Mat. Mekh. Astron. 9(67), No. 1, 113-125 (2022).
MSC:  68Txx 68-XX 81Vxx
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Contact Hamiltonian systems for probability distribution functions and expectation variables: a study based on a class of master equations. (English) Zbl 07404598

Nielsen, Frank (ed.), Progress in information geometry. Theory and applications. Based on discussions of the fourth international conference on geometric science of information, GSI’2019, Toulouse, France, August 27–29, 2019. Cham: Springer. Signals Commun. Technol., 57-87 (2021).
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The phase field method for geometric moving interfaces and their numerical approximations. (English) Zbl 1455.35276

Bonito, Andrea (ed.) et al., Geometric partial differential equations. Part I. Amsterdam: Elsevier/North Holland. Handb. Numer. Anal. 21, 425-508 (2020).
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Numerical modeling of wave processes accompanying combustion of inhomogeneously distributed composite propellant. (English. Russian original) Zbl 1433.80006

Comput. Math. Math. Phys. 59, No. 9, 1528-1541 (2019); translation from Zh. Vychisl. Mat. Mat. Fiz. 59, No. 9, 1591-1604 (2019).
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Calculation of nonequilibrium radiation of shock waves in the air using two models. (English. Russian original) Zbl 1416.76088

Fluid Dyn. 54, No. 1, 98-113 (2019); translation from Izv. Ross. Akad. Nauk, Mekh. Zhidk. Gaza 2019, No. 1, 99-114 (2019).
MSC:  76L05 76K05 76V05 80A20
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Flowmodellium software package for calculating high-speed flows of compressible fluid. (English. Russian original) Zbl 1446.76001

Comput. Math. Math. Phys. 58, No. 11, 1865-1886 (2018); translation from Zh. Vychisl. Mat. Mat. Fiz. 58, No. 11, 1932-1954 (2018).
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A hyperbolic model of nonequilibrium phase change at a sharp liquid-vapor interface. (English) Zbl 1407.82033

Klingenberg, Christian (ed.) et al., Theory, numerics and applications of hyperbolic problems I, Aachen, Germany, August 2016. Cham: Springer. Springer Proc. Math. Stat. 236, 59-69 (2018).
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Distributions in the physical and engineering sciences. Volume 3. Random and anomalous fractional dynamics in continuous media. (English) Zbl 1403.46001

Applied and Numerical Harmonic Analysis. Cham: Birkhäuser (ISBN 978-3-319-92584-4/hbk; 978-3-319-92586-8/ebook). xx, 403 p. (2018).
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