2010
DOI: 10.1016/j.jcp.2010.06.031
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Fully implicit 1D radiation hydrodynamics: Validation and verification

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Cited by 10 publications
(4 citation statements)
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“…Seemingly this is a contradiction, since Mishra et al We also note that Nova's "two-steps" temperature profile (see black/red curves in Fig. 2), creates a 'kink' in the distance traversed by the shock trajectory curve, yielding two different shock-velocities [21,28,30,33]. The simple analytic model reproduces this fact completely, separating the temperature profile to two pulses with different temperature.…”
Section: F Final Equationsmentioning
confidence: 93%
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“…Seemingly this is a contradiction, since Mishra et al We also note that Nova's "two-steps" temperature profile (see black/red curves in Fig. 2), creates a 'kink' in the distance traversed by the shock trajectory curve, yielding two different shock-velocities [21,28,30,33]. The simple analytic model reproduces this fact completely, separating the temperature profile to two pulses with different temperature.…”
Section: F Final Equationsmentioning
confidence: 93%
“…A decade ago, there was a renewed interest in these experiments and Kauffman's scaling relation, due to the works by Li et al [21,22]. Following direct full simulations, they claim that Kauffman's scaling relation is not universal, but rather is only correct for Nova long laser pulses (≈2-2.5nsec), in which case their simulations reproduce quantitatively the Nova experiment (also in the work of [30]). In shorter pulses of ≈1nsec, like in the SG-II and SG-III (ShenGuang) facilities, a new scaling relation is introduced [21]:…”
Section: The Shock-wave Measurements Experiments and The Dif-ferent S...mentioning
confidence: 98%
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“…As a result, the time dependent thermal radiation transport problems are commonly solved numerically. Several numerical methods are in use for this purpose, namely the discrete ordinates (Ghosh and Menon, 2010), finite volume (Kim et al, 2010), Monte Carlo (Fleck and Cummings, 1971), hybrid stochastic-deterministic (Densmore, 2006), (Connolly et al, 2012), or the approximate methods like the Eddington approximation (Shettle and Weinman, 1970), heat conduction (Goldstein et al, 2010) or the diffusion approximations (Dai and Woodward, 1998), (Knoll et al, 2001), (Ober and Shadid, 2005). Benchmark results for test problems are necessary to validate and verify the numerical codes (Ensman, 1994).…”
Section: Introductionmentioning
confidence: 99%