2002
DOI: 10.1016/s0045-7930(01)00065-2
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2D pseudo-spectral parallel Navier–Stokes simulations of compressible Rayleigh–Taylor instability

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Cited by 15 publications
(12 citation statements)
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References 22 publications
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“…(24) creates an artificial surface tension due to the jump in density at the interface between the two fluids. If the SPH formulation is based on a particle number density, which does not jump at the interface, the resulting particle equation of motion, (17) and (18), does not generated an artificial surface tension. To illustrate the difference between standard SPH and the formulation based on the number density, the behavior of an initially square droplet (at time t = 0, Fig.…”
Section: Sph Equationsmentioning
confidence: 99%
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“…(24) creates an artificial surface tension due to the jump in density at the interface between the two fluids. If the SPH formulation is based on a particle number density, which does not jump at the interface, the resulting particle equation of motion, (17) and (18), does not generated an artificial surface tension. To illustrate the difference between standard SPH and the formulation based on the number density, the behavior of an initially square droplet (at time t = 0, Fig.…”
Section: Sph Equationsmentioning
confidence: 99%
“…To start the simulations, particles of equal unit solvent mass and zero concentration were placed randomly into an 8 by 8 (in units of h) domain with an equilibrium particle density of n eq = 36h À2 (36 particles in an area of h 2 ). Then SPH equations (8), (17) and (20) were used to bring the system to an equilibrium state. In the absence of molecular diffusion (D = 0) the masses of particles do not change with time and Eqs.…”
Section: Sph Equationsmentioning
confidence: 99%
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“…A malha cartesiana empregada é composta de 256 x 64 nós. Este problema é facilmente encontrado na literatura e é quase sempre usado como benchmark na análise de códigos numéricos (Fournier, et al, 2002;He, et al, 1999;Mehravaran e Hannani, 2008). Uma fonte onde sua descrição é bem simples e clara, e os resultados são de fácil comparação é dado por Jahanbakhsh, et al (2007).…”
Section: Setupunclassified
“…Similarly, sound waves can turn into overstable modes under isentropic conditions [∂L/∂T ] S < 0 (Field, 1951;Parker, 1953), where S = pρ −γ denotes the entropy. T ISM 100 K Moreover, the high density structures formed by the cooling can also serve as seed for other instabilities, such as Kelvin-Helmholtz (when two parallel flows have a strong shear (Chandrasekhar, 1981)), Rayleigh-Taylor (when gravitational, centrifugal or thermal pressure driven acceleration occurs (Chandrasekhar, 1981;Fournier, Gauthier & Renaud, 2002)) and thin shell instabilities (which are the result of a thin shell being compressed between two areas with asymmetric pressure gradients (Vishniac, 1983)). As we will demonstrate in this paper, resolving such high density structures presents a challenge to the numerical code and necessitates an increase in resolution, which can best be achieved through the use of adaptive mesh refinement.…”
Section: Astrophysical Challengesmentioning
confidence: 99%