Simulations of Neutralized Drift Compression D. R. Welch, D. V. Rose Mission Research Corporation Albuquerque, NM 87110 S. S. Yu Lawrence Berkeley National.

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Simulations of Neutralized Drift Compression D. R. Welch, D. V. Rose Mission Research Corporation Albuquerque, NM S. S. Yu Lawrence Berkeley National Laboratory Berkeley, CA C. L. Olson Sandia National Laboratories Albuquerque, NM Presented at the ARIES Project meeting At Georgia Tech, September 4, 2003

Beams drift, combine and possibly compress in plasma drift region beams per side Combined beams must focus to a 1-cm spot at the adiabatic discharge channel to couple to hybrid target (0.5-cm radiator - D. A. Callahan, M. C. Herrmann, M. Tabak, Laser and Particle Beams, 20, (2002). ) 50 kA channel current BB 10 cm 10 m Adiabatic section Plasma drift region Focusing ion beams Hybrid target Chamber first wall Goal is determine transport characteristics and stability regimes of compressing/combining beams in neutralizing plasma cm -3

Topics Plasma-neutralized drift transport in a solenoidal field for a driver beam –Search for optimal transport conditions Extreme neutralized drift compression (NDC) with IBX parameters for HEDP applications –Compress in neutralizing volumetric plasma –Need to compress ½ J beam to 0.2 ns (to avoid target disassembly) and 1 mm radius for J/m 3 energy density

What solendoid/plasma conditions yield best beam transport? For near term laboratory experiments, residual net currents are not a problem – n p >> n b is sufficient For a driver, we need to worry about minimizing both electrostatic and magnetic self fields Examine problem with simulations of driver beam injected into preformed plasma with solenoidal field (no compression)

6-7 kA net currents calculated for beam without applied B z 150 kA, 200 MeV Ne + beam, normal injection with 10-cm sharp-edged radius, 15-cm tube filled with cm -3 plasma – finer resolution, more 6x more particles 6-kA net current predicted by laminar flow theory Beam density at 80 ns Net current with radius R at 80 ns

Net currents decrease with increasing B z and skin depth to cyclotron radius * 150 kA, 200 MeV Ne + beam, normal injection with 10-cm sharp-edged radius Net current is 1.5 kA for 2 kG fields, 0.7 kA for 8 kG Here skin depth to cyclotron radius,  ce /  p = 4.33, 18 Net current with radius R at 60 ns for 8 kG B z Net current with radius R at 60 ns for 2 kG B z * Consistent with model of I. Kagonovich, PPPL

Net Current scaling with B z Averaged over 5 cm about z=150 cm at 60 ns

Matched rotating ion beam case 2.7 kA, 200 MeV, 10 cm Ne + ion beam (cold) Ne rotation matched with 5 T solenoidal field Transport for 2 meters in 15-cm drift tube with electron emission from outer wall 2x x10 13 cm -3 uniform 3-eV plasma density LSP explicit simulation – electron cyclotron and plasma frequencies resolved Beam density n b = 1.3x10 10 cm -3 4 simulations with  c = 8.8x10 11 s -1 –  p = 0.01, 0.03, 0.1, 0.3  c –n p = 1.5, 15, 150, 1500 n b

Beam transport improves with plasma density as long as  c >  p t=40 ns n p = 1.5 n b n p = 1500 n b n p = 150 n b n p = 15 n b

ES potential drops with plasma density n p = 1.5 n b n p = 1500 n b n p = 150 n b n p = 15 n b Potential drops to noise level for 1500 density ratio 40 ns

Transport is most ballistic with large plasma density and applied solenoidal field n p >> n b and  c >  p produces best transport Residual electrostatic potential small for n p >> n b Azimuthal self magnetic field small for  c >  p * * Also consistent with model of I. Kagonovich, PPPL

IBX Neutralized Drift Compression 6 MeV, 0.35 A K + beam (.32 J, perveance) 1 pi-mm-mrad emittance Beam profile –uniform 3-cm outer radius with 50 ns rise and fall in density ( 1.4x10 8 cm -3 density) Velocity tilt c in 200 ns pulse –Focus at z = 980 cm 10-m drift length, 20-m focal length No beam energy error at injection Plasma density initialization –Increasing 10 9 – 1.75x10 10 cm -3 2D Lsp simulations –Electromagnetic, explicit particles –Outer wall SCL electron emission –2.5-mm, <.1 ns resolution –Double precision Requires factor of 1000 axial compression No guide solenoidal magnetic field Plasma density

Ballistic beam compresses to 300 Amps – 1000 compression Constant radius beam, 50-ns rise/fall, 980-cm compression length Limited by resolution z=900 cm z=940 cm z=100 cm z=500 cm z=980 cm Longitudinal phase space still cold just before focus

Full Lsp simulation calculates compressed to 200 A Including self EM fields, plasma effects Small numerical energy error z=900 cm z=940 cm z=100 cm z=500 cm z=980 cm Total energy Energy error

No significant growth in emittance z=900 cm z=940 cm Current loss to wall 0.04% probes at different axial positions z=10 cm z=500 cm z=980 cm Therefore, focusing still possible after compression.

Small growth in longitudinal energy spread Constant radius profile, increasing plasma density Wiggles in energy seen beyond 1800 ns - 2 stream or numerical?

Electron oscillation evident Weak 2-stream instability? –wavelength consistent = 2   (c  p ) -1/2  6 mm Does beam compression reduce instability?

Simulations show robust drift compression in a neutralizing plasma IBX parameters were simulated with a velocity tilt to compress to 0 pulse length in 980 cm Beam compresses by nearly 600 in full sim No calculated transverse emittance growth –Beam can still be focused radially! Weak beam-electron two-stream instability Simulations of NDC with NTX parameters are underway Reasonable beam compression ratios limited only by accuracy of velocity tilt!