Abstract
In this chapter several physical scenarios involving High Field Plasmonics effects are discussed.
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Notes
- 1.
For comparison the pressure at the core of the Sun is \({\sim }10^{17}\,\text {Pa}\), according to BS05(AGS,OP) standard solar model [13].
- 2.
This equation first appeared in [18], where spaceship propulsion with a terrestrial laser beam was envisaged as an interesting strategy for interstellar travel. In [18] the author acknowledge that an operational range of \({\sim }0.1\) light year would require a coherent hard x-ray source on Earth with a surface of \(1\,\text {km}^2\) and an x-ray mirror on the spaceship with a total surface of several \(\text {km}^2\), making the realization of this scheme “practically impossible in the next few decades”.
- 3.
We expect a sub-wavelength grating to behave like a perfect mirror at large distances, with just some near-field perturbations(the evanescent modes).
- 4.
These are the standard boundary conditions at an interface between a perfect metal and vacuum. In general, the boundary conditions for EM field at an interface prescribe that the electric field should have a continuous tangential component, while, for the magnetic field, the continuous component should be the perpendicular one. However, in a perfect conductor EM field is zero, thus these components should be zero at the interface.
- 5.
This is due to the fact that \(\omega _p>> \omega _0\) for overdense targets. See Sect. 2.3 for more details.
- 6.
We are in 2D geometry.
- 7.
Not far from the density of completely ionized solid hydrogen.
- 8.
When the simulation was performed, piccante code wasn’t already available.
- 9.
To the knowledge of the author, there isn’t a completely “clean” way to deal with charged particles reaching the borders of the simulation box. An exception is represented by particles reaching a moving border, like when moving window method is used, provided that the border moves at the speed of light.
- 10.
Reflections associated with a translation.
- 11.
i.e. for a grating target if \(x_p\) is the x coordinate of the peaks and \(x_v\) is the x coordinate of the valleys, \(x_{cut}\) is fixed at \((x_p + x_v)/2\).
- 12.
A plasmonic scheme consisting in two juxtaposed cylinders [60].
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Fedeli, L. (2017). Numerical Exploration of High Field Plasmonics in Different Scenarios. In: High Field Plasmonics. Springer Theses. Springer, Cham. https://doi.org/10.1007/978-3-319-44290-7_6
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