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Research progress of high-order harmonics and attosecond radiation driven by interaction between intense lasers and plasma

Xu Xin-Rong Zhong Cong-Lin Zhang Yi Liu Feng Wang Shao-Yi Tan Fang Zhang Yu-Xue Zhou Wei-Min Qiao Bin

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Research progress of high-order harmonics and attosecond radiation driven by interaction between intense lasers and plasma

Xu Xin-Rong, Zhong Cong-Lin, Zhang Yi, Liu Feng, Wang Shao-Yi, Tan Fang, Zhang Yu-Xue, Zhou Wei-Min, Qiao Bin
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  • The realizing of the detection and control of ultrafast process conduces to understanding and remoulding the physical world at a microcosm level. The attosecond light source with attosecond temporal resolution and nanometer spatial resolution can realize real-time detection and manipulation of the atomic-scale electronic dynamics and relevant effects of the substances. Therefore, attosecond science is considered as one of the most important milestones in the history of laser science. and has been listed as an important scientific and technological development direction in the coming 10 years. High-order harmonic generation (HHG) from intense laser-matter interaction is one of the most important routes to breaking through the femtosecond limit and achieving brilliant attosecond pulse radiations, and thus having aroused great interest in recent years. After more than 20-year development, the research about attosecond pulse generation by laser-gas interaction has reached a mature stage. This method produces the shortest isolated pulse in the world to date, with a pulse width being only 43 as. However, this method based on ionization-acceleration-combination encounters inevitable difficulties in pursuing the relativistically intense attosecond pulses and the highest possible photon energy. Quite a lot of studies have proved that the HHG efficiency from laser-plasma interaction can be a few orders of magnitude higher than that in gaseous media, which makes it possible to produce pulses with shorter pulse width and higher photon energy. In this article, we introduce the main generation mechanisms, research progress and frontier applications of HHG through the laser-plasma interaction process. In Section 2, we introduce the HHG generation mechanisms, including coherent wake emission, which is used to describe the HHG process driven by a nonrelativistic laser; relativistic oscillating mirror, which can well explain most of HHG processes generated from plasma-vacuum interface in relativistic regime; coherent synchrotron emission, which is suited to explain the HHG synchronously emitted from isolated electron sheets. The research progress is summarized in Section 3 from the aspects of radiation efficiency, polarization characteristics, phase characteristics, generation and diagnosis of isolated attosecond pulses, etc. Frontier applications of these ultra-broadband intense attosecond pulses are presented in the last section, such as the study of electronic dynamics, process, coherent diffraction imaging, diagnosis of extreme states of matter, the generation of extremely intense fields, etc. Finally, an outlook on the future development trends and innovation breakthroughs is also presented.
      Corresponding author: Qiao Bin, bqiao@pku.edu.cn
    • Funds: Project supported by the Science Challenge Project (Grant No. TZ2018005), the National Natural Science Foundation of China (Grant Nos. 11825502, 11921006, 12004433), the Joint Fund of the National Natural Science Foundation of China and the China Academy of Engineering Physics (Grant No. U1630246), the Strategic Priority Research Program of the Chinese Academy of Sciences (Grant No. XDA25050900), the National Key R&D Program of China (Grant No. 2016YFA0401100), the Natural Science Foundation of Hunan Province, China (Grant No. 2020JJ5649), and the Research Project of National University of Defense Technology, China (Grant No. ZK19-12).
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  • 图 1  自然物质世界的典型时间跨越尺度: 从核子运动特征周期10–24 s到宇宙年龄1018 s

    Figure 1.  Typical time spans in the natural physical world: From 10–24 s for the characteristic period of nuclear motion to 1018 s for the age of the universe.

    图 2  (a)强激光稠密等离子体相互作用驱动高次谐波辐射的物理方案; (b)—(d) 相关的三种主要辐射机制示意图 (b)相干尾场辐射(coherent wake emission, CWE), (c)相对论振荡镜(relativistically oscillating mirror, ROM), (d)相干同步辐射(coherent synchrotron emission, CSE)

    Figure 2.  (a) Schematic for high-order harmonic generation from intense laser interaction with overdense plasmas. (b)–(d) Schematics for three main radiation mechanisms: (b) Coherent wake emission (CWE); (c) relativistically oscillating mirror (ROM); (d) coherent synchrotron emission (CSE).

    图 3  一维粒子模拟中获得的典型CWE机制的谐波辐射过程和辐射特性 (a)电子密度分布随时间的变化, 绿线为Brunel电子轨迹, 紫色部分为对应时刻产生的频率介于3—15倍频之间的高次谐波; (b) 反射光的频谱分布. 这里采用强度为$3.4\times10^{17}\;{\rm{W/cm^2}}$的800 nm激光以45°角斜入射预等离子体尺度为$0.05\lambda$, 最大电子密度为$200 n_{\rm c}$的等离子体靶

    Figure 3.  Typical harmonic radiation process and radiation characteristics of CWE mechanism in one-dimensional (1D) particle-in-cell (PIC) simulation. (a) Temporal evolution of electron density. The green lines and the purple part are the trajectories of Brunel electrons and the high-order harmonic of the corresponding time with frequency between 3ω – 15ω respectively. (b) The spectrum of the reflected laser. Here, a laser with intensity of $3.4\times10^{17}\;{\rm{W/cm^2}}$ and wavelength $\lambda=800\;{\rm{nm}}$ is incident on a plasma target with preplasma scale length of $0.05\lambda$ and the maximum electron density of $200 n_{\rm c}$ at an angle of 45°.

    图 4  一维粒子模拟中获得的典型ROM机制的谐波辐射过程和辐射特性 (a)电子密度分布随时间的变化, 蓝色部分为对应时刻产生的频率介于15—150倍频之间的高次谐波; (b)反射光的频谱分布, 红色虚线为理论预测的标度率$I_n\propto n^{-8/3}$. 这里强度为$7.7\times10^{21}\;{\rm{W/cm^2}}$的800 nm激光正入射初始电子密度为$250 n_{\rm c}$的等离子体靶, 靶表面无预等离子体

    Figure 4.  Typical harmonic radiation process and radiation characteristics of ROM mechanism from 1D PIC simulation: (a) Temporal evolution of electron density, and the bule part is the high-order harmonic of the corresponding time with frequency between $15\omega–150\omega$; (b) spectrum of the reflected laser, and the dashed red line is the prediction of theory $I(\omega)\propto\omega^{-8/3}$. Here, the incident laser iradiates the target normally, the intensity and wavelength of which are $7.7\times10^{21}\;{\rm{W/cm^2}}$ and 800 nm respectively. The electron density of the target is $250 n_{\rm c}$ and there is no preplasma.

    图 5  典型CSE机制的谐波辐射过程和辐射特性 (a)电子密度分布随时间的变化, 蓝色部分为对应时刻产生的频率介于15—150倍频之间的高次谐波; (b)反射光的频谱分布, 红色虚线为理论预测的标度率$I_n\propto n^{-4/3}$. 这里强度为$7.7\;\times $$ 10^{21}\;{\rm{W/cm^2}}$的800 nm激光以$63^{\circ}$角斜入射预等离子体尺度为$0.033\lambda$, 最大电子密度为$95 n_{\rm c}$的等离子体靶

    Figure 5.  Typical harmonic radiation process and radiation characteristics of CSE mechanism. (a) Temporal evolution of electron density, and the bule part is the high-order harmonic of the corresponding time with frequency between $15\omega– 150\omega$; (b) spectrum of the reflected laser, and the dashed red line is the prediction of theory $I(\omega)\propto\omega^{-4/3}$. Here, a laser with intensity of $7.7\times10^{21}\;{\rm{W/cm^2}}$ is incident on a plasma target with preplasma scale length of $0.033\lambda$ and the maximum electron density of $95 n_{\rm c}$ at an angle of $63^{\circ}$. Here $\lambda=800 \;{\rm{nm}}$ is the wavelength of lasers.

    表 1  谐波偏振的选择定则

    Table 1.  Selection rules for polarization of harmonics

    入射激光偏振方向 奇次谐波 偶次谐波
    P P P
    S S P
    正入射线偏振L L
    正入射圆偏振C
    注: P, S分别表示P极化和S极化激光, L表示线偏振光, C表示圆偏振光.
    DownLoad: CSV
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    Zewail A H 2000 J. Phys. Chem 104 5660Google Scholar

    [2]

    Paul P M, Toma E S, Breger P, Mullot G, Augé F, Balcou P, Muller H G, Agostini P 2001 Science 292 1689Google Scholar

    [3]

    Hentschel M, Kienberger R, Spielmann C, Reider G A, Milosevic N, Zrabec T, Corkum P, Heinzmann U, Drescher M, Krausz F 2001 Nature 414 509Google Scholar

    [4]

    Corkum P B 1993 Phys. Rev. Lett. 71 1994Google Scholar

    [5]

    Krause J L, Schafer K J, Kulander K C 1992 Phys. Rev. Lett. 68 3535Google Scholar

    [6]

    Gaumnitz T, Jain A, Pertot Y, Huppert M, Jordan I, Ardana-Lamas F, Wörner H J 2017 Opt. Express 25 27506Google Scholar

    [7]

    Wang X, Wang L, Xiao F, Zhang D, Lü Z, Yuan J, Zhao Z X 2020 Chin. Phys. Lett. 37 023201Google Scholar

    [8]

    Chini M, Zhao K, Chang Z H 2014 Nat. Photonics 8 178Google Scholar

    [9]

    Reduzzi M, Carpeggiani P, Kuhn S, Calegari F, Nisoli M, Stagira S, Vozzi C, Dombi P, Kahaly S, Tzallas P, Charalambidis D, Varju K, Osvay K, Sansone G 2015 J. Electron. Spectrosc. Relat. Phenom. 204 257Google Scholar

    [10]

    Burnett N, Baldis H, Richardson M, Enright G 1977 Appl. Phys. Lett. 31 172Google Scholar

    [11]

    Carman R L, Forslund D W, Indel J M K 1981 Phys. Rev. Lett. 46 29Google Scholar

    [12]

    Quéré F, Thaury C, Monot P, Dobosz S, Martin P, Geindre J P, Audebert P 2006 Phys. Rev. Lett. 96 125004Google Scholar

    [13]

    Lichters R, Meyer-ter Vehn J, Pukhov A 1996 Phys. Plasmas 3 3425Google Scholar

    [14]

    Sheng Z M, Mima K, Zhang J, Sanuki H 2005 Phys. Rev. Lett. 94 095003Google Scholar

    [15]

    Thaury C, Quéré F, Geindre J P, Levy A, Ceccotti T, Monot P, Bougeard M, Reau F, D’Oliveira P, Audebert P, Marjoribanks R, Martin P H 2007 Nat. Phys. 3 424Google Scholar

    [16]

    Varjú K, Mairesse Y, Carre B, Gaarde M B, Johnsson P, Kazamias S, Lopez-Martens R, Mauritsson J, Schafer K J, Balcou P H, L’Huillier A, Salieres P 2005 J. Mod. Opt. 52 379Google Scholar

    [17]

    Wilks S C, Kruer W, Mori W 1993 IEEE Trans. Plasma Sci. 21 120Google Scholar

    [18]

    Bulanov S V, Naumova N M, Pegoraro F 1994 Phys. Plasmas 1 745Google Scholar

    [19]

    Gordienko S, Pukhov A, Shorokhov O, Baeva T 2004 Phys. Rev. Lett. 93 115002Google Scholar

    [20]

    Dromey B, Zepf M, Gopal A, Lancaster K, Wei M S, Krushelnick K, Tatarakis M, Vakakis N, Moustaizis S, Kodama R, Tampo M, Stoeckl C, Clarke R, Habara H, Neely D, Karsch S, Norreys P 2006 Nat. Phys. 2 456Google Scholar

    [21]

    Baeva T, Gordienko S, Pukhov A 2006 Phys. Rev. E 74 046404Google Scholar

    [22]

    An der Brügge D, Pukhov A 2010 Phys. Plasmas 17 033110Google Scholar

    [23]

    Cousens S, Reville B, Dromey B, Zepf M 2016 Phys. Rev. Lett. 116 083901Google Scholar

    [24]

    Dromey B, Rykovanov S, Yeung M, Hörlein R, Jung D, Gautier D, Dzelzainis T, Kiefer D, Palaniyppan S, Shah R 2012 Nat. Phys. 8 804Google Scholar

    [25]

    Gonoskov A A, Korzhimanov A V, Kim A V, Marklund M, Sergeev A M 2011 Phys. Rev. E 84 046403Google Scholar

    [26]

    Pirozhkov A S, Bulanov S V, Esirkepov T Z, Mori M, Sagisaka A, Daido H 2006 Phys. Plasmas 13 013107Google Scholar

    [27]

    Kulagin V V, Cherepenin V A, Hur M S, Suk H 2007 Phys. Rev. Lett. 99 124801Google Scholar

    [28]

    Zhang Y X, Qiao B, Xu X R, Chang H X, Lu H Y, Zhou C T, Zhang H, Zhu S P, Zepf M, He X T 2017 Opt. Express 25 23Google Scholar

    [29]

    Thaury C, Quéré F 2010 J. Phys. B: At. Mol. Opt. Phys. 43 213001Google Scholar

    [30]

    Edwards M R, Mikhailova J M 2020 Sci. Rep. 10 5154Google Scholar

    [31]

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Metrics
  • Abstract views:  7039
  • PDF Downloads:  493
  • Cited By: 0
Publishing process
  • Received Date:  21 February 2021
  • Accepted Date:  28 March 2021
  • Available Online:  14 April 2021
  • Published Online:  20 April 2021

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