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Dive into the research topics where E.P. Lee is active.

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Featured researches published by E.P. Lee.


Physics of Plasmas | 2010

Beam dynamics of the Neutralized Drift Compression Experiment-II, a novel pulse-compressing ion accelerator

A. Friedman; J.J. Barnard; R.H. Cohen; D.P. Grote; Steven M. Lund; W.M. Sharp; A. Faltens; E. Henestroza; J.Y. Jung; J.W. Kwan; E.P. Lee; M. Leitner; B.G. Logan; J.-L. Vay; W.L. Waldron; Ronald C. Davidson; M. Dorf; E.P. Gilson; Igor D. Kaganovich

Intense beams of heavy ions are well suited for heating matter to regimes of emerging interest. A new facility, NDCX-II, will enable studies of warm dense matter at ∼1 eV and near-solid density, and of heavy-ion inertial fusion target physics relevant to electric power production. For these applications the beam must deposit its energy rapidly, before the target can expand significantly. To form such pulses, ion beams are temporally compressed in neutralizing plasma; current amplification factors of ∼50–100 are routinely obtained on the Neutralized Drift Compression Experiment (NDCX) at the Lawrence Berkeley National Laboratory. In the NDCX-II physics design, an initial non-neutralized compression renders the pulse short enough that existing high-voltage pulsed power can be employed. This compression is first halted and then reversed by the beam’s longitudinal space-charge field. Downstream induction cells provide acceleration and impose the head-to-tail velocity gradient that leads to the final neutraliz...


Physics of fluids. B, Plasma physics | 1993

Recirculating induction accelerators as drivers for heavy ion fusion

J.J. Barnard; F. Deadrick; A. Friedman; David P. Grote; L. V. Griffith; H. C. Kirbie; V. K. Neil; M. A. Newton; Arthur C. Paul; W.M. Sharp; H. D. Shay; Roger O. Bangerter; A. Faltens; C. G. Fong; David L. Judd; E.P. Lee; L. Reginato; S.S. Yu; T. F. Godlove

A two‐year study of recirculating induction heavy ion accelerators as low‐cost driver for inertial‐fusion energy applications was recently completed. The projected cost of a 4 MJ accelerator was estimated to be about


Physics of Plasmas | 2010

Physics of neutralization of intense high-energy ion beam pulses by electrons

Igor D. Kaganovich; Ronald C. Davidson; M. Dorf; Edward A. Startsev; A.B. Sefkow; E.P. Lee; A. Friedman

500 M (million) and the efficiency was estimated to be 35%. The principal technology issues include energy recovery of the ramped dipole magnets, which is achieved through use of ringing inductive/capacitive circuits, and high repetition rates of the induction cell pulsers, which is accomplished through arrays of field effect transistor (FET) switches. Principal physics issues identified include minimization of particle loss from interactions with the background gas, and more demanding emittance growth and centroid control requirements associated with the propagation of space‐charge‐dominated beams around bends and over large path lengths. In addition, instabilities such as the longitudinal resistive instability, beam‐breakup instability and betatron‐orbit instability were found to be controllable with careful design.


Nuclear Instruments & Methods in Physics Research Section A-accelerators Spectrometers Detectors and Associated Equipment | 1998

INDUCTION ACCELERATOR ARCHITECTURES FOR HEAVY-ION FUSION

J.J. Barnard; Roger O. Bangerter; A. Faltens; T.J. Fessenden; A. Friedman; E.P. Lee; B.G. Logan; Steven M. Lund; Wayne R. Meier; W.M. Sharp; S.S. Yu

Neutralization and focusing of intense charged particle beam pulses by electrons form the basis for a wide range of applications to high energy accelerators and colliders, heavy ion fusion, and astrophysics. For example, for ballistic propagation of intense ion beam pulses, background plasma can be used to effectively neutralize the beam charge and current, so that the self-electric and self-magnetic fields do not affect the ballistic propagation of the beam. From the practical perspective of designing advanced plasma sources for beam neutralization, a robust theory should be able to predict the self-electric and self-magnetic fields during beam propagation through the background plasma. The major scaling relations for the self-electric and self-magnetic fields of intense ion charge bunches propagating through background plasma have been determined taking into account the effects of transients during beam entry into the plasma, the excitation of collective plasma waves, the effects of gas ionization, fini...


Physics of Plasmas | 2003

Progress in heavy ion fusion research

C.M. Celata; F.M. Bieniosek; E. Henestroza; Joe W. Kwan; E.P. Lee; Grant Logan; L. Prost; P.A. Seidl; J.-L. Vay; W.L. Waldron; S.S. Yu; J.J. Barnard; D. A. Callahan; R.H. Cohen; A. Friedman; David P. Grote; Steven M. Lund; A.W. Molvik; W.M. Sharp; G. Westenskow; Ronald C. Davidson; Philip C. Efthimion; E.P. Gilson; L. Grisham; Igor D. Kaganovich; Hong Qin; Edward A. Startsev; S. Bernal; Y. Cui; Donald W. Feldman

Abstract The approach to heavy-ion-driven inertial fusion studied most extensively in the US uses induction modulators and cores to accelerate and confine the beam longitudinally. The intrinsic peak-current capabilities of induction machines, together with their flexible pulse formats, provide a suitable match to the high peak-power requirement of a heavy-ion fusion target. However, as in the RF case, where combinations of linacs, synchrotrons, and storage rings offer a number of choices to be examined in designing an optimal system, the induction approach also allows a number of architectures, from which choices must be made. We review the main classes of architecture for induction drivers that have been studied to date. The main choice of accelerator structure is that between the linac and the recirculator, the latter being composed of several rings. Hybrid designs are also possible. Other design questions include which focusing system (electric quadrupole, magnetic quadrupole, or solenoid) to use, whether or not to merge beams, and what number of beams to use – all of which must be answered as a function of ion energy throughout the machine. Also, the optimal charge state and mass must be chosen. These different architectures and beam parameters lead to different emittances and imply different constraints on the final focus. The advantages and uncertainties of these various architectures will be discussed.


Physics of Plasmas | 2004

Two-stream stability for a focusing charged particle beam

T. C. Genoni; D. V. Rose; D.R. Welch; E.P. Lee

The U.S. Heavy Ion Fusion program has recently commissioned several new experiments. In the High Current Experiment [P. A. Seidl et al., Laser Part. Beams 20, 435 (2003)], a single low-energy beam with driver-scale charge-per-unit-length and space-charge potential is being used to study the limits to transportable current posed by nonlinear fields and secondary atoms, ions, and electrons. The Neutralized Transport Experiment similarly employs a low-energy beam with driver-scale perveance to study final focus of high perveance beams and neutralization for transport in the target chamber. Other scaled experiments—the University of Maryland Electron Ring [P. G. O’Shea et al., accepted for publication in Laser Part. Beams] and the Paul Trap Simulator Experiment [R. C. Davidson, H. Qin, and G. Shvets, Phys. Plasmas 7, 1020 (2000)]—will provide fundamental physics results on processes with longer scale lengths. An experiment to test a new injector concept is also in the design stage. This paper will describe th...


Lawrence Berkeley National Laboratory | 2005

Highly Compressed Ion Beams for High Energy Density Science

A. Friedman; J.J. Barnard; David P. Grote; D. A. Callahan; George J. Caporaso; R.J. Briggs; C.M. Celata; A. Faltens; E. Henestroza; Igor D. Kaganovich; E.P. Lee; M. Leitner; B.G. Logan; L.R. Reginato; W.L. Waldron; S.S. Yu; Ronald C. Davidson; L. Grisham; R.W. Lee; S.D. Nelson; Max Tabak; C.L. Olson; G. Penn; Andrew M. Sessler; John Staples; Jonathan S. Wurtele; T. Renk; D. V. Rose; C. Thoma; D.R. Welch

The growth of the two-stream instability in one-dimensonal (1D) spherical geometry is analyzed using Laplace and Fourier transforms. An analytic expression for the asymptotic growth is obtained and compared to the well-known planar formula. Stronger linear growth is predicted for a converging beam than for its corresponding 1D planar counterpart at the same initial density. Calculations based on the analytic model are compared to 1D particle-in-cell simulations and excellent agreement is obtained.


Fusion Engineering and Design | 1996

A study of stripped pinched-beam transport for heavy ion fusion

K. Hahn; E.P. Lee

The Heavy Ion Fusion Virtual National Laboratory is developing the intense ion beams needed to drive matter to the High Energy Density regimes required for Inertial Fusion Energy and other applications. An interim goal is a facility for Warm Dense Matter studies, wherein a target is heated volumetrically without being shocked, so that well-defined states of matter at 1 to 10 eV are generated within a diagnosable region. In the approach we are pursuing, low to medium mass ions with energies just above the Bragg peak are directed onto thin target “foils,” which may in fact be foams with mean densities 1% to 10% of solid. This approach complements that being pursued at GSI Darmstadt, wherein high-energy ion beams deposit a small fraction of their energy in a cylindrical target. We present the beam requirements for Warm Dense Matter experiments. We discuss neutralized drift compression and final focus experiments and modeling. We describe suitable accelerator architectures based on Drift-Tube Linac, RF, single-gap, Ionization-Front Accelerator, and Pulse-Line Ion Accelerator concepts. The last of these is being pursued experimentally. Finally, we discuss plans toward a user facility for target experiments.


Nuclear Instruments & Methods in Physics Research Section A-accelerators Spectrometers Detectors and Associated Equipment | 2001

Planning for an integrated research experiment

J.J. Barnard; L. Ahle; Roger O. Bangerter; F.M. Bieniosek; C.M. Celata; A. Faltens; A. Friedman; D.P. Grote; I. Haber; E. Henestroza; M.J.L. de Hoon; Victor P. Karpenko; R. A. Kishek; J.W. Kwan; E.P. Lee; B.G. Logan; Steven M. Lund; Wayne R. Meier; A.W. Molvik; Thomas C. Sangster; P.A. Seidl; W.M. Sharp

Abstract One of the alternative scenarios for a heavy ion driver for inertial confinement fusion is final transport as a self-magnetic pinch. A beam is stripped by passing it through a thin foil (or gas) which also supplies neutralizing electrons. The beam is then centered in a long conducting pipe which may be surrounded by a solenoid to help the confinement of neutralizing electrons. Additional electrons are supplied by ionization of a low pressure gas in the pipe. Immediately before the stripping foil a mini final focusing system would be applied, which makes the envelope waist of a few millimetre radius at the foil. In this scheme, the usual chromatic aberration constraint on the heavy ion fusion driver can be relaxed by at least an order of magnitude, which gives substantial relief on the longitudinal beam dynamics issues. A simulation study has been performed using an (r, z) particle-in-cell code for all six electromagnetic field components and the three components of particle velocity.


Nuclear Fusion | 2007

Heavy-ion-fusion-science: summary of US progress

S.S. Yu; B.G. Logan; J.J. Barnard; F.M. Bieniosek; R. J. Briggs; R.H. Cohen; J.E. Coleman; Ronald C. Davidson; A. Friedman; E.P. Gilson; L. Grisham; D.P. Grote; E. Henestroza; I.D. Kaganovich; M. Kireeff Covo; R. A. Kishek; J.W. Kwan; E.P. Lee; M. Leitner; Steven M. Lund; A.W. Molvik; C.L. Olson; Hong Qin; P.K. Roy; A. Sefkow; P.A. Seidl; E.A. Startsev; J.-L. Vay; W.L. Waldron; D.R. Welch

We describe the goals and research program leading to the Heavy Ion Integrated Research Experiment (IRE). We review the basic constraints which lead to a design and give examples of parameters and capabilities of an IRE. We also show design tradeoffs generated by the systems code IBEAM.

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A. Friedman

Lawrence Livermore National Laboratory

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J.J. Barnard

Lawrence Livermore National Laboratory

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P.A. Seidl

Lawrence Berkeley National Laboratory

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B.G. Logan

Lawrence Berkeley National Laboratory

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E. Henestroza

Lawrence Berkeley National Laboratory

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Steven M. Lund

Lawrence Livermore National Laboratory

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S.S. Yu

Lawrence Berkeley National Laboratory

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M. Leitner

Lawrence Berkeley National Laboratory

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A.W. Molvik

Lawrence Livermore National Laboratory

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