1977
DOI: 10.1063/1.861861
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Structure and scaling laws of laser-driven ablative implosions

Abstract: ol work lh» tepott *ai prepared a> an nainmnd l» Iht United Slain liovetnmenl Ne.tliet the I'nited Sum no, the Uniled Sum lnei»y Rcvranh and Development Administration, noi any ol theit employee*, not any ol their conttailork subconiiaiiot*. ot then employee!, makci ai.y •attaniy. «>pten or implied, in aotinie. any lend liability ot leiponutnliiv fot the auutacy. completencu 01 mtWlneu of any inloirrution. appaiaw. ptodutt 01 procesi dlseloied, 01 ttpieu:nl> that n> u* »u"ld not infringe privately owned tights. Show more

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Cited by 85 publications
(26 citation statements)
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“…8, is only valid for V unrealistically large; in that case one finds, for the next approximation, 9 ** 9" -(2 Inn)/ (ypjffc/*). It is clear therefore that for \ large, and neglecting terms of order n" 1 lnn e against unity, we may set 0 ff~0s~O .992 , u\ -6 n lnw* -49* lnv e -const ** -3.94 .…”
Section: The High-power It} E -*•) Limitmentioning
confidence: 99%
“…8, is only valid for V unrealistically large; in that case one finds, for the next approximation, 9 ** 9" -(2 Inn)/ (ypjffc/*). It is clear therefore that for \ large, and neglecting terms of order n" 1 lnn e against unity, we may set 0 ff~0s~O .992 , u\ -6 n lnw* -49* lnv e -const ** -3.94 .…”
Section: The High-power It} E -*•) Limitmentioning
confidence: 99%
“…4. As mentioned earlier, the spatial profiles thus obtained strikingly contrast with ones for the stationary ablation models (Gitomer et al, 1977;Takabe et al, 1983;Kull, 1989Kull, , 1991.…”
Section: Two Dimensional Eigenvalue Problem and Numerical Resultsmentioning
confidence: 43%
“…Thereby self-similar solutions play a crucial role in the analysis and prediction of the detailed behavior of the shell acceleration. Although some analytical models have been proposed to study the shell acceleration due to mass ablation (Gitomer et al, 1977;Takabe et al, 1983;Kull, 1989Kull, , 1991, most of them have assumed a stationary ablation layer. Pakula and Sigel (1985), for example, reported a self-similar solution for the ablative heat wave.…”
Section: Introductionmentioning
confidence: 99%
“…8 The density just behind the deflagration is neither n c ' l,% nor n c x(specific heat ratio) i/2 9 but depends on Z K , (iii) The expansion is isentropic, not isothermal, a point not well established until now [7][8][9] ; thus, temperatures drop to zero in the plasma-vacuum boundary 10 (a look at the numerical results by Mulser 14 and Cooper 15 provides evidence for this point). Isothermal expansions found in numerical simulations of laser fusion, 16 ' 17 correspond to the regimes a «€~i ,s , for which we do find an isothermal expansion 6 (but no deflagration).…”
Section: T/t(t^t)mentioning
confidence: 98%
“…8 Two-dimensional and spherical effects on the deflagration have been considered by Pert, 9 and Gitomer et al , 10 respectively. The expansion of a plasma into a vacuum without energy absorption was considered by Gurevitch et al n and Crow et al} 2 As expected, three different flow regions 7 emerge naturally from our asymptotic analysis for e«l and (ae 4/3 ) 3/2 » 1: a region of shocked material moving isentropically into the undisturbed cold medium, a plasma deflagration layer where radiation is absorbed and heat conduction and ion-electron energy exchange are important, and a region of low density plasma expanding into the vacuum.…”
Section: T/t(t^t)mentioning
confidence: 99%