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Phase-field formulated meshless simulation of Rayleigh-Taylor instability problem
ID
Rana, Khush Bakhat
(
Avtor
),
ID
Mavrič, Boštjan
(
Avtor
),
ID
Šarler, Božidar
(
Avtor
)
URL - Izvorni URL, za dostop obiščite
https://iopscience.iop.org/article/10.1088/1742-6596/2766/1/012163
PDF - Predstavitvena datoteka,
prenos
(1,20 MB)
MD5: 44B054D7E2E5C48274BABB894804DE6E
Galerija slik
Izvleček
The interface between two immiscible Newtonian liquids with different densities and the same viscosity, influenced by gravity, is based on the Phase-Field Method (PFM) formulation. The solution of the related governing coupled Navier-Stokes (NS) and Cahn-Hillard (CH) equations is structured by the meshless Diffuse Approximate Method (DAM) and Pressure Implicit with Splitting of Operators (PISO). The variable density is involved in the inertial and buoyancy terms (non-Boussinesq formulation). The related moving boundary problem is handled through single-domain, irregular, fixed node arrangement in two-dimensional Cartesian coordinates. The meshless DAM uses weighted least squares approximation on overlapping subdomains, polynomial shape functions of second-order and Gaussian weights. Implicit time discretisation is performed for the NS and CH equations in the momentum predictor and Phase-Field (PF) variable corrector steps of PISO, while the momentum corrector steps solve the NS equation explicitly. This solution procedure has improved stability compared to Chorin's pressure-velocity coupling, previously used in meshless solutions of related problems. The Rayleigh-Taylor instability problem simulations are performed for an Atwood number of 0.76. The DAM parameters (shape parameter of the Gaussian weight function and number of nodes in a local subdomain) are the same as in the author's previous studies on single-phase flows. The simulations did not need any upwinding in the range of the simulations. The results compare well with the mesh-based finite volume method studies performed with the open-source code Gerris.
Jezik:
Angleški jezik
Ključne besede:
meshless methods
,
simulation
,
numerical method
,
dinamika tekočin
Vrsta gradiva:
Članek v reviji
Tipologija:
1.08 - Objavljeni znanstveni prispevek na konferenci
Organizacija:
FS - Fakulteta za strojništvo
Status publikacije:
Objavljeno
Različica publikacije:
Objavljena publikacija
Leto izida:
2024
Št. strani:
6 str.
Številčenje:
Vol. 2766, art. 012163
PID:
20.500.12556/RUL-158314
UDK:
532:519.62
ISSN pri članku:
1742-6596
DOI:
10.1088/1742-6596/2766/1/012163
COBISS.SI-ID:
197787651
Datum objave v RUL:
05.06.2024
Število ogledov:
239
Število prenosov:
28
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Objavi na:
Gradivo je del zbornika
Naslov:
Eurotherm 2024
COBISS.SI-ID:
197654787
Gradivo je del revije
Naslov:
Journal of physics. Conference series
Založnik:
Institute of Physics Publishing
ISSN:
1742-6596
COBISS.SI-ID:
2035044
Licence
Licenca:
CC BY 4.0, Creative Commons Priznanje avtorstva 4.0 Mednarodna
Povezava:
http://creativecommons.org/licenses/by/4.0/deed.sl
Opis:
To je standardna licenca Creative Commons, ki daje uporabnikom največ možnosti za nadaljnjo uporabo dela, pri čemer morajo navesti avtorja.
Sekundarni jezik
Jezik:
Slovenski jezik
Ključne besede:
brezmrežne metode
,
simulacija
,
numerične metode
,
fluid dynamics
Projekti
Financer:
ARIS - Javna agencija za znanstvenoraziskovalno in inovacijsko dejavnost Republike Slovenije
Program financ.:
Young Researcher project
Financer:
Drugi - Drug financer ali več financerjev
Program financ.:
DESY, Hamburg
Naslov:
Innovative methods for imaging with the use of X-ray free electron laser (XFEL) and synchrotron sources: simulation of gas-focused micro-jets
Financer:
ARIS - Javna agencija za znanstvenoraziskovalno in inovacijsko dejavnost Republike Slovenije
Številka projekta:
J2-4477
Naslov:
Razvoj inovativnih brezmrežnih metod za večfizikalne in večnivojske simulacije vrhunskih tehnologij
Financer:
ARIS - Javna agencija za znanstvenoraziskovalno in inovacijsko dejavnost Republike Slovenije
Številka projekta:
P2-0162
Naslov:
Tranzientni dvofazni tokovi (2009-2021) -> Večfazni sistemi (2022-2027)
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