2015
DOI: 10.1007/978-3-319-25058-8_2
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Modelling of Evolution Small-Scale Magnetohydrodynamic Turbulence Depending on the Magnetic Viscosity of the Environment

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Cited by 2 publications
(2 citation statements)
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“…–, the splitting scheme for physical parameters is applied . At the first stage, the transfer of momentum is carried out only through convection and diffusion , : true boldu *normaln - boldunormaln t =- 1 2 (3 Hn - Hn-1 )+ 1 2 Δ(u *n + un )+(R a1 τ11 c1 +R a2 c2 )boldγ true Hnormaln =- (boldu·boldu)normaln …”
Section: Equations Of Perturbations In Ternary Diffusion – Numerical mentioning
confidence: 99%
“…–, the splitting scheme for physical parameters is applied . At the first stage, the transfer of momentum is carried out only through convection and diffusion , : true boldu *normaln - boldunormaln t =- 1 2 (3 Hn - Hn-1 )+ 1 2 Δ(u *n + un )+(R a1 τ11 c1 +R a2 c2 )boldγ true Hnormaln =- (boldu·boldu)normaln …”
Section: Equations Of Perturbations In Ternary Diffusion – Numerical mentioning
confidence: 99%
“…The intermediate velocity field is determined in terms of the fivepoint sweep method specified by Navon [9] with the fourth order of accuracy in space and the third order of accuracy in time by means of the Adams-Bashforth explicit scheme for convective terms and the Crank-Nicolson implicit scheme for diffusion members defined by Kim and Moin [10]. In the second stage, the pressure field is defined in accordance with the found intermediate velocity field and by means of the matrix sweep method described by Abdibekova et al [11]. At the third stage, it is assumed that the transfer is carried out only by the pressure gradient and the final velocity field is recalculated.…”
Section: Numerical Algorithmmentioning
confidence: 99%