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Original Articles

Understanding the Interaction of an Intense Laser Pulse with Nanoparticles: Application to the Quantification of Single Particle Mass Spectrometry

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Pages 818-827 | Received 07 Dec 2006, Accepted 31 May 2007, Published online: 07 Sep 2007

Figures & data

FIG. 1 Simulation of soft laser heating of 100 nm Aluminum as a function to time. Time = 0 corresponds to the peak in the 532 nm, 5 ns FWHM 100 mJ Gaussian laser pulse.

FIG. 1 Simulation of soft laser heating of 100 nm Aluminum as a function to time. Time = 0 corresponds to the peak in the 532 nm, 5 ns FWHM 100 mJ Gaussian laser pulse.

FIG. 2 (a) Temporal and radial spatial variation of normalized electron density. (b) Temporal and radial spatial variation of the normalized electric field.

FIG. 2 (a) Temporal and radial spatial variation of normalized electron density. (b) Temporal and radial spatial variation of the normalized electric field.

FIG. 3 Total absolute energy deposited to the particle during the laser interaction.

FIG. 3 Total absolute energy deposited to the particle during the laser interaction.

FIG. 4 Calculated effect of initial kinetic energy on detection efficiency of the SPMS.

FIG. 4 Calculated effect of initial kinetic energy on detection efficiency of the SPMS.

FIG. 5 (a) Kinetic energy profile as a function of radial distance at various times for an aluminum particle of initial diameter = 100 nm. (b) Temporal variation of the average and maximum kinetic energy for an aluminum particle of initial diameter = 100 nm.

FIG. 5 (a) Kinetic energy profile as a function of radial distance at various times for an aluminum particle of initial diameter = 100 nm. (b) Temporal variation of the average and maximum kinetic energy for an aluminum particle of initial diameter = 100 nm.

FIG. 6 Effect of laser pulse width on average kinetic energy and average ionization state for an aluminum particle of initial diameter = 100 nm.

FIG. 6 Effect of laser pulse width on average kinetic energy and average ionization state for an aluminum particle of initial diameter = 100 nm.

FIG. 7 (a) Left: Gaussian laser pulses of various width overlayed with the “soft-heating” and hydrodynamic expansion regions for an aluminum particle of initial diameter = 100 nm. Right: Detailed view of “soft-heating” and hydrodynamic expansion regions for FWHM 5000 ps and FWHM 500 ps laser pulses. (b) Calculated fraction of laser energy absorbed in a 100 nm aluminum particle as a function of pulse width.

FIG. 7 (a) Left: Gaussian laser pulses of various width overlayed with the “soft-heating” and hydrodynamic expansion regions for an aluminum particle of initial diameter = 100 nm. Right: Detailed view of “soft-heating” and hydrodynamic expansion regions for FWHM 5000 ps and FWHM 500 ps laser pulses. (b) Calculated fraction of laser energy absorbed in a 100 nm aluminum particle as a function of pulse width.

FIG. 8 Mean kinetic energy of ions as a function of particle diameter.

FIG. 8 Mean kinetic energy of ions as a function of particle diameter.

FIG. 9 Comparison of the relationship between ion peak area and particle size from simulation results, and experimentally determined by the single particle mass spectrometer.

FIG. 9 Comparison of the relationship between ion peak area and particle size from simulation results, and experimentally determined by the single particle mass spectrometer.

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