| Literature DB >> 29371647 |
M Barberio1, M Scisciò1,2, S Vallières1, F Cardelli1,2, S N Chen3,4, G Famulari5, T Gangolf3, G Revet3,4, A Schiavi2, M Senzacqua2, P Antici6.
Abstract
Laser-driven particle acceleration, obtained by irradiation of a solid target using an ultra-intense (I > 1018 W/cm2) short-pulse (duration <1 ps) laser, is a growing field of interest, in particular for its manifold potential applications in different domains. Here, we provide experimental evidence that laser-generated particles, in particular protons, can be used for stress testing materials and are particularly suited for identifying materials to be used in harsh conditions. We show that these laser-generated protons can produce, in a very short time scale, a strong mechanical and thermal damage, that, given the short irradiation time, does not allow for recovery of the material. We confirm this by analyzing changes in the mechanical, optical, electrical, and morphological properties of five materials of interest to be used in harsh conditions.Entities:
Year: 2018 PMID: 29371647 PMCID: PMC5785512 DOI: 10.1038/s41467-017-02675-x
Source DB: PubMed Journal: Nat Commun ISSN: 2041-1723 Impact factor: 14.919
Fig. 1Experimental setup and proton source characteristics. a Experimental setup in optimal irradiation conditions; b Sketch of the source characterization with description of the virtual point source and the cone half angle θ. These parameters have been used in the Monte Carlo simulations; The virtual point source is not a physical source point, but its distance is calculated by the projection of the proton trajectories stemming out from the back surface of the target; c Example of a typical experimental proton spectrum obtained on the TITAN facility with the TP0°; d Half angle divergence (θ) vs. proton beam energy; e Virtual source point distance against proton beam energy
Morphological, mechanical, and optical characterization
| Increase in surface roughness | Energy gap (eV) | Change in absorption within the range 400–700 nm (%) | Young’s modulus (GPa) | Variation in Young modulus | Stiffness (N/m) | Maximum sample temperature (°C) | |
|---|---|---|---|---|---|---|---|
| Carbon | 2% | 0.6 | 0.17 | 53 | 87% | 42.00 | 1340 |
| Molybdenum | 12.2% | 1.5 | 27.2 | 13.5 | 88% | 2.01 | 1820 |
| Tantalum | 11.3% | 1.2 | 19.4 | 53.3 | 71% | 68.00 | 2330 |
| Titanium | 9.5% | 1.1 | 2.4 | 1 | 75% | 1.00 | 1200 |
| Tungsten | 1.5% | 0.7 | 0.16 | 163 | 50% | 48.13 | 2380 |
Summary of the morphological, mechanical, and optical characterization of the considered materials. The optical absorption has been measured in the spectrum of the visible range
Fig. 2Temperature and σφ contributions for the different particle species. a Temperature and b σφ contributions of the laser-generated protons, electrons, photons, and heavy ions in a W target within the first 5 µm; the 0 level indicates the sample surface facing the impinging proton beam. Protons are indicated with a red line, electrons in green, and photons/heavy ions in blue. The total contribution is summarized with a purple line. Note that in plot b, the purple and red line fully overlap
Fig. 3Morphological images. SEM images of all materials before and after proton irradiation. The bottom right white bar on all samples (except for the gold samples) indicates a 10 µm length. Gold images (bottom, right) have been reported for illustrating the effects of the proton irradiation on materials with low-melting point (~1065 °C for Au). For the gold sample, the scale before irradiation has been zoomed-in to 1 µm in order to check for surface details before irradiation and zoomed out to 20 µm in order to show the melting on a larger surface
Fig. 4Additional material characteristics. a–e Optical absorption in the visible range for all target surfaces before (red line) and after (black line) proton irradiation; f Tauc plot and i EDX analysis after irradiation for W as example for all materials; g Tip force as function of piezo displacement for indentation measurements for the tungsten sample as example for all materials (the red line is for estimating the Young’s modulus); h Sketch of the theoretical model used to study the interaction between the conical tip and the material in the scanning model used in this paper