2018
DOI: 10.1017/hpl.2018.8
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Design and performance of final optics assembly in SG-II Upgrade laser facility

Abstract: In high power laser facility for inertial confinement fusion research, final optics assembly (FOA) plays a critical role in the frequency conversion, beam focusing, color separation, beam sampling and debris shielding. The design and performance of FOA in SG-II Upgrade laser facility are mainly introduced here. Due to the limited space and short focal length, a coaxial aspheric wedged focus lens is designed and applied in the FOA configuration. Then the ghost image analysis, the focus characteristic analysis, … Show more

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Cited by 30 publications
(4 citation statements)
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“…Transport of ultra-intense lasers in plasmas in different density ranges is crucial both in fundamental researches of laser-plasma physics and diverse applications, including particle acceleration [1,2], brilliant X-ray emission [3,4], relativistic electrons generation [5,6], and inertial confinement fusion (ICF) [7][8][9]. In recent laser-plasma experiments, the laser beams with normalized field strength reaches a > 1 and even a ≫ 1 (a = eE/mcω) have been widely adopted [10][11][12], where e and m are electron charge and mass, and ω and c are laser frequency and speed in vacuum. In such a laser field, the intrinsic relativistic nonlinearity would lead to the well-known relativistic transparency (RT) effect [13,14], where γm (γ is the Lorentz factor) increases, and over-dense plasmas could not shield the laser field.…”
mentioning
confidence: 99%
“…Transport of ultra-intense lasers in plasmas in different density ranges is crucial both in fundamental researches of laser-plasma physics and diverse applications, including particle acceleration [1,2], brilliant X-ray emission [3,4], relativistic electrons generation [5,6], and inertial confinement fusion (ICF) [7][8][9]. In recent laser-plasma experiments, the laser beams with normalized field strength reaches a > 1 and even a ≫ 1 (a = eE/mcω) have been widely adopted [10][11][12], where e and m are electron charge and mass, and ω and c are laser frequency and speed in vacuum. In such a laser field, the intrinsic relativistic nonlinearity would lead to the well-known relativistic transparency (RT) effect [13,14], where γm (γ is the Lorentz factor) increases, and over-dense plasmas could not shield the laser field.…”
mentioning
confidence: 99%
“…The spatial filter is composed of two confocal lenses and small holes. In the debugging process, the small hole is taken as the observation reference, and the three-dimensional translation and two-dimensional angle of the incident lens are adjusted to realize the spatial frequency filtering function and also constitute the reference of the spatial filter [12][13][14][15] ; similarly, the collimating lens of the spatial filter also needs the adjustment of the three-dimensional translation and two-dimensional angle to realize the light beam collimation. In short, the spatial filter constitutes the optical axis of the high-power laser device.…”
Section: Introductionmentioning
confidence: 99%
“…DKDP (KD x H 2‑x PO 4 ) is the best nonlinear crystal used as a tripler in inertial confinement fusion (ICF) facilities, because this crystal can minimize stimulated Raman scattering. , It takes 1–2 years to get a DKDP tripler for ICF facilities using a traditional growth method; therefore, the development of a rapid growth method is important. , In a “point-seed” rapidly grown DKDP crystal, all prismatic and pyramidal crystallographic faces grow. Where these two crystallographic faces are next to each other, a pyramid–prism (PY–PR) boundary appears. , Using orthogonal polarization interferometry, the abrupt Δ­( n e – n o ) distribution near the PY–PR boundary was clearly identified .…”
Section: Introductionmentioning
confidence: 99%
“…1,2 It takes 1−2 years to get a DKDP tripler for ICF facilities using a traditional growth method; therefore, the development of a rapid growth method is important. 3,4 In a "point-seed" rapidly grown DKDP crystal, all prismatic and pyramidal crystallographic faces grow. Where these two crystallographic faces are next to each other, a pyramid−prism (PY−PR) boundary appears.…”
Section: Introductionmentioning
confidence: 99%