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FUEL ASSEMBLY: Theory and Experiments C. Zhou, R. Betti, V. Smalyuk, J. Delettrez, C. Li, W. Theobald, C. Stoeckl, D. Meyerhofer, C. Sangster FSC.

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Presentation on theme: "FUEL ASSEMBLY: Theory and Experiments C. Zhou, R. Betti, V. Smalyuk, J. Delettrez, C. Li, W. Theobald, C. Stoeckl, D. Meyerhofer, C. Sangster FSC."— Presentation transcript:

1 FUEL ASSEMBLY: Theory and Experiments C. Zhou, R. Betti, V. Smalyuk, J. Delettrez, C. Li, W. Theobald, C. Stoeckl, D. Meyerhofer, C. Sangster FSC

2 The hydro-efficiency, areal density and implosion velocity are required to calculate the energy gain = fraction burned FSC

3 1D simulations with E L = 25 – 750kJ, V I =1.7-5.3e7cm/s  =0.7-3 The hydrodynamic efficiency depends mainly on the implosion velocity V I FSC

4 The areal density is weakly dependent on velocity. It increases for lower adiabats and greater energies FSC

5 The density is independent of energy. It increases with the velocity and decreases with the adiabat FSC

6  R is independent of the implosion velocity  increases with V I  R and  increase for lower  ’s FSC

7 Low adiabats lead to high  and  R with low velocities, large masses and high gains Choose the lowest possible adiabat. Limitation to the minimum adiabat comes from laser pulse length and pulse contrast ratio.  =0.7 seems a reasonable value Choose your stagnation density. If your goal is an average density of 300g/cc, then choose  max =600g/cc Find the implosion velocity from the density equation FSC

8 For a fixed ignition-energy requirement on the PW laser, fixed minimum adiabat and fixed peak density, the gain (without PW) depends only on the driver energy  = fraction of  R available for burn 0500100015002000 100 200 300 G E L (kJ)  = 1  = 0.5 FSC

9 The in-flight aspect ratio of such slow targets is small For V i =1.7 10 7 and  if =0.7 FSC

10 The capsule is designed by assigning the laser intensity, power and the implosion velocity  Set I  10 15 W/cm 2  Since E L ~1/2 E NIF  P w ~ ½ P NIF ~200TW  Find capsule outer radius from power and intensity R out =1.26mm  Find final mass from kinetic energy  Assuming a 20% mass ablated leads to an initial mass  Mass and outer radius yield the inner radius of R inn =670  m FSC

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13 This pulse is within NIF capabilities.

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15  

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17 Energy Rh/sRh/s Est. Gain 25kJ 1.5 5 DT ice DT gas 298μm 90μm CH 2μm2μm DT ice CH(DT) 6 40μm A 25kJ driver can assemble fuel for Fast Ignition using low-adiabat implosions of thick shells with a pulse compatible with the OMEGA laser system DT gas Imp. Vel.Max. Den.Max. 2.6 10 7 cm/s 700 g/cc 0.8 g/cm 2 130  m foam target driven on  = 1 FSC

18 390μm 40μm CH D2D2  1.3 V I  2e7 Plastic shell implosions have been used to reproduce fast ignition fuel assembly FSC

19 X-ray images show a fairly uniform core Courtesy of V. Smalyuk FSC

20 Time(ns) 3.53.7544.254.5 0.05 0.1 0.15 0.2 0.25 0.3 0.35 1E+21 Frame001  13Jan2006  TheoryExp N-Yield1.7e111.9e9 _n* 0.290.17 Bang time4.03.9  R(g/cm 2 ) Neutron rate The experimental yields were much lower than predicted. One shot provided sufficient protons for  R measurements * Courtesy of C. Li (MIT) FSC

21 gt 2 =80microns H mixing =  gt 2  0.1-0.15 (1/2)gt 2 3.63.84.24.4 -40 -20 20 40 Time(ns) DD-CH interface Free-fall line The highly convergent hot spot can be quenched by short wavelength mixing FSC

22 TheoryExp N-Yield1.6e101.9e9 _n 0.210.17 Bang time3.953.9  R with D 2 fill  R with D 8 CH fill N-rate with DD fill N-rate with D 8 CH fill 1-D simulations of a pre-mixed fill yield predicted performances closer to experiments FSC

23  A method to assemble fuel with densities and areal density required for high gain fast ignition has been developed FSC  A set of spherical implosion experiments have been carried out  Additional experiments are planned for ’06. The FSC effort in fuel assembly is making advances in both theory and experiments


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