a new twist to ife - impact ignition -
DESCRIPTION
A New Twist to IFE - Impact Ignition -. M. Murakami Institute of Laser Engineering, Osaka University. In collaboration with H. Nagatomo, 1 K. Nishihara, 1 H. Shiraga, 1 H. Azechi, 1 Y. Izawa, 1 F. Ogando, 2 P. Velarde, 2 M. Perlado, 2 and S. Eliezer 3. Contents of talk - PowerPoint PPT PresentationTRANSCRIPT
1
A New Twist to IFE- Impact Ignition -
Contents of talk・What is Impact Ignition!?・ Gain model・ Design window・ 2D hydrodynamic simulation・ Cone shell experiments
In collaboration with H. Nagatomo,1 K. Nishihara,1 H. Shiraga,1 H. Azechi,1 Y. Izawa,1 F. Ogando,2 P. Velarde,2 M. Perlado,2 and S. Eliezer3
M. Murakami Institute of Laser Engineering, Osaka University
2
New Scheme: Impact Ignition - Target Structure and Flow Diagram -
Time
Radius
Main DT fuel
Fast implosion for fast ignition
Shock
Laser
Laser orX-ray radiation
Compressedmain DT fuel
Impact-produced igniter Impact collision
to form a hot spot
Cone guide
vimp≈108 cm
sec
τL ≈O(n )sec
Ablator
DT layer
3
Advantages of Impact Ignition
(1)Simple Physics
(2) High Efficiency
(3) High Robustness
(4) High Gain
(5) Low Cost
Laser
Laser orX-ray radiation
Compressedmain DT fuel
Impact-produced igniter
Cone guide
τL ≈O(n )sec
Ablator DT layer
(6) No need for PW Laser
4
Gain Model
2 Rs
2 Rc
Impact-produced DT igniter
Compressed main DT fuel
ρs
ρc
vimp =(12Ts /5mp)1/2 =1.1×108(cm/sec)
ELs =8πHs
3Ts
5mpηsρs2 =15kJ ⋅ηs
−1 ρs
100g/cm3
⎛
⎝ ⎜
⎞
⎠ ⎟
−2
ELc =3.3×1012αcρc2/3M c /ηc
Ed =ELc +ELs
Φ =Hc /(Hc +H0)
G =ΦM cε0 /Ed
Implosion velocity
Laser energy for igniter
Laser energy for compression
Total driver energy
Burn fraction
Energy gain
5
Gain curves for Impact Ignition Targets
10
100
1000
10 100 1000
Total Driver Energy (kJ)
αc = 3, ηc = 0.1, η i = 0.1
200
ρc (g / cm3 ) = 100
300
ρi (g / cm 3) = 100
200
300
6
Impact Ignition can be designed in other illumination schemes
Laser DirectLaser Indirect
HIB Indirect
Laser
HIB
Laser
HIB Indirect
7
Non-uniform implosion can achieve higher ρR values.
Uniform implosion
Non-uniform implosion
8
Cone shell target
X-ray image of the compressed fuel plasma
Efficiently compressed core can be generated even by nonuniform implosion
Those experimental results have been published in Nature (2001 & 2003).
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(a)(b)200 μm190 μm Time integratedFig. 7
10
Implosion experiment of cone-shell target at LLE OMEGA laser
CH shell:1000 μm μmt, D2 5 atm
Laser: 35 beams 15 kJ/1 ns SQ (8x1014W/cm2 )
X-ray emission from core and cone tip Ultrafast x-ray image (t=10 ps) obtained with MIXS: Multi-Imaging X-ray Streak Camera with PJX at LLE
70deg Au cone
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200 μm x 200 μm
core cone
by H. Shiraga, S. Fujioka, P. Jaanimagi, C. Stoeckl, et al.
11
Different irradiation schemes for indirectly driven HIF- History of designs to kill low mode asymmetries -
But those are for spherical fuel pellets!!
12
Impact Ignition may allow us different beam options beyond standard parameters.
I will talk a bit more details on this topic in US-Japan Workshop after this symposium.
13
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14
2D Hydrodynamic Simulation
Isocontour map at a time shortly before the impact
Isocontour map at peak comp-ression shortly after the impact
15
DYNAMICS OF A SPHERICAL ROCKET
Equation of motion
Assuming quasi-stationary Chapman-Jouguet deflagration,
Implosion velocity and Radius arethen given by the temporal mass
MdV
dt=−4πRPa
dMdt
=−4πRm
⎧
⎨⎪
⎩⎪
Pa :ablationpressure
m:massablationrate
mu≈ρCJcCJ ≈PCJ =Pa / χ (χ =const≈1.)
M(1−lnM) =1−α(1−R3) /3
V /u=χ lnM
(M ≡M(t) /M0 , R ≡R(t) /R0 )
Thus the shell implosion is described by a dimensionless parameter
α =mR0
ρ0χuR0=
PCJ
Pa
ρCJ
ρ0
R0
R0
R0 / R0 : initialshellaspectratio
ρ0 : initialmassdensityβ
β
β
16
Hydrodynamic Efficiency
.
0
5
10
15
0 0.2 0.4 0.6 0.8 1
Μ/Μ0
0.6 < Μ/Μ0< 0.8
f(M) =9914
M ln M(1−M) +M lnM
ηh =ηhmaxf(M)
17
Scaling laws for laser-driven ablation
Mass density at the sonic point:
Energy balance:
ρC−J ≈ρcrt
ηaI L ≈4ρC−J uC−J3
Åú
Åú
ρCJ (g/cm3) =3.7×10−3λL−2
cCJ (cm/sec)=8.8×107(Ia15λ2)1/3
m(g/cm2 ⋅sec)=3.3×105 (Ia15λL−4)1/3
Pa(Mbar)=43(Ia15λL−1)2/3
⇓
18
Design Window for Laser and Target Parameters
0.95≤ηh /ηhmax≤10.15≤ ˜ M ≤0.35
0.085≤Ia15λL2 ≤0.50
λL =0.35μm 0.69≤Ia15≤4.1
68≤Pa(Mbar)≤220
3.0≤ρa(g/cm3) ≤6.0 (αs =5)
0.97≤β≤1.9⇒
⇒
19
High isentrope suppresses Rayleigh-Taylor Instability
γRT = kg/(1+kL) −3kva
R0 ≥R ≥R0 /2
Γ ≡ γRT∫ dt= l /(1+δlΔR/ R) −3l(R /ΔR)(1− ˜ M )
Γ =ln103
l =2πR /ΔRR / ΔR ≤95
171αs−3/5 ≤R/ ΔR ≤387αs
−3/5 3≤αs ≤6
Under constant acceleration for
⇒
⇒
20
Summary
• A totally new ignition scheme, Impact Ignition, has been proposed.
• Impact Ignition has very attractive features.
• Major breakthrouh expected in future experiments is to demonstrate high implosion velocities at low isentropes.
21
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Direct drive for the igniter shell has much higher potential to achieve Impact Ignition than indirect drive
Advantages:
(1) Laser pulse shape and irradiation timing can be rather freely designed.
(2) With high specific deposition power, the exhaust velocity and thus the implosion velocity is quite controllable.
(3) Experiment can be conducted under orthodox laser systems (Gekko XII) with no special know-how for the target fabrication and optical design and operation.
23
In indirect scheme, it is hard to achieve high implosion velocities for the ignitor shell
Implosion velocity: vimp =χcC−J ln(M0 /M)
:Sound speed cC−J =(Z+1)kBT
Amp
T =300eV, χ ≈1., (Z+1) / A ≈1/ If we assume
:Remaining mass
vimp=3×107cm/ s ⇒ M / M0 =19.0%
vimp=6×107cm/ s ⇒ M / M0 =3.%
Feasible
Very hard!