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Laser-assisted photoionization for attosecond pulse measurements

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The pulse is split into two parts and then overlapped temporally in a nonlinear medium. ... 5) Compared with measured one: 6) Find best fit of the phases: 1. ... – PowerPoint PPT presentation

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Title: Laser-assisted photoionization for attosecond pulse measurements


1
Laser-assisted photoionization for attosecond
pulse measurements
  • Z. X. Zhao

KSU AMO seminar 9-29-2004
2
Outline
  • Motivation
  • Review on ultrashort pulse measurements
  • Theory of laser assisted photoionization
  • Spectra of circularly polarized laser assisted
    XUV photoionization of argon
  • Pulse retrieving
  • Summary

3
Motivation
  • Attosecond pulse generated by Zenghus group
    using polarization gating
  • Measure it?
  • In this work
  • Using circularly polarized laser pulses
  • laser-assisted photoionization of Argon
  • Study the procedures of measuring attosecond
    pulses

as pulses?
4
Review on ultrashort pulse measurement
  • Autocorrelation
  • The pulse is split into two parts and then
    overlapped temporally in a nonlinear medium.
  • Limitation on wavelength.
  • X-ray pulses generated too weak.
  • Cross-correlation
  • Laser-modified photoionization spectrum provides
    the nonlinearity linking the x-ray to the laser
    pulse
  • The atomic gas serves as the nonlinear medium.
  • For long XUV pulses (gtT0)
  • For sub-laser-cycle pulses (this talk)

5
Attosecond streak camera cross-correlation
  • Cross-correlation
  • Probe atomic dynamics

Time-resolved spectra
6
Theory of laser-assisted photoionizaton
7
Quantum mechanical model
Strong field approximation neglect Coulomb field
Assuming no depletion of ground state, no
structure
Assume XUV ionization Laser modify energy
Stationary phase equation
ts Saddle point
8
Linear polarized laser assisted photoionization
classical model
Linear polarization
Electron energy at observation angle ?
9
Linear polarized laser assisted photoionization
XUV pulse
Laser-free momentum distribution
t0
A(t) (drift velocity)
10
Circularly polarized laser assisted
photoionization
Circular polarization
(Replace ? by ? in that of linear case and noted
that the definition of ? is different from
PRL88,173903)
11
Circularly polarized laser assisted
photoionization
Laser-free
t0
XUV pulse
A(t) (drift velocity)
12
HOW to characterize attosecond pulses from
Spectra of circularly polarized laser assisted
XUV photoionization of argon?
13
Laser-free photoionization of Argon
Starting from 3P ground state, reduced dipole
moment to s and d cont.
Total cross section proportional to
Angular distribution
Asymmetry parameter ?? can be calculated from R-
and R
Single active electron model of Ar
14
Laser-free photoionizationCross section and
asymmetry parameter
XUV1012W/cm2,0.1-2fs, 35 ev (21HG)
15
Transform-limited vs chirped pulses
Transform-limited
Chirped

Do laser assisted photoionization to get pulse
information
Laser5x1013W/cm2,5fs, 1.65 eV (750
nm,2.5fs) XUV1012W/cm2,0.1-2fs, 35 ev (21HG)
16
No chirp dependence on the phase angle of
circularly polarized laser
no laser
xuv along x axis
0.1 fs for xuv
17
Dependence on the Chirp
18
Pulse retrieving
19
Procedures of pulse retrieving
1) Laser-free PI spectra as input
2) Free guess of the phases
3) Construct XUV pulse
4) Calculate laser-assisted spectra
5) Compared with measured one
6) Find best fit of the phases 1.
genetic algorithm 2. 5 parameter fitting
20
Straightforward Genetic Algorithm
Discretize the phases
Genetic algorithm 15 bits, 200 parameters, 200
population, 200 generation
1fs, chirp 10 as an example
21
5-parameter GA
Taylor expansion of the phase
22
Transform limited (no chirp) XUV pulses
0.2 fs
  • Energy width decreases as pulse duration
    increases
  • The angular distribution of final momentum
  • For given energy
  • broader as XUV pulse duration increases
  • For XUV duration approaching laser cycle
  • image expands in all direction
  • Sidebands begin to emerge

0.5 fs
2 fs
no laser
23
Double-pulse XUV light
(a) no laser (b),(c),(d) laser phase with 0, ?/4
and ?/2
24
mapping
25
Chirp-dependence
Stationary phase equation (no chirp)
ts Saddle point
Linearly chirped XUV pulse (?, chirp parameter)
Energy center of gravity at given angles spiral
curve
26
Summary
  • Calculated spectra
  • Retrieved electric field of attosecond pulse
  • Retrieving method can be further improved
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