2016
DOI: 10.1063/1.4960984
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Volume nanograting formation in laser-silica interaction as a result of the 1D plasma-resonance ionization instability

Abstract: The initial stage of the small-scale ionization-induced instability developing inside the fused silica volume exposed to the femtosecond laser pulse is studied as a possible initial cause of the self-organized nanograting formation. We have calculated the spatial spectra of the instability with the electron-hole diffusion taken into account for the first time and have found that it results in the formation of some hybrid (diffusion-wave) 1D structure with the spatial period determined as geometrical mean of th… Show more

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Cited by 5 publications
(7 citation statements)
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“…An analysis of Equation (14) shows that, at low concentrations ( We now turn to an analysis of the instability of the discharge in the layer with respect to perturbations of the plasma density and the field amplitude of the form N 1 , E 1 ∼ exp(γt) cos(qx) and write down the equations relating these quantities in the plasma in the linear approximation [17,19]…”
Section: Instability Of a Thin Plasma Layer With Respect To The Excitmentioning
confidence: 99%
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“…An analysis of Equation (14) shows that, at low concentrations ( We now turn to an analysis of the instability of the discharge in the layer with respect to perturbations of the plasma density and the field amplitude of the form N 1 , E 1 ∼ exp(γt) cos(qx) and write down the equations relating these quantities in the plasma in the linear approximation [17,19]…”
Section: Instability Of a Thin Plasma Layer With Respect To The Excitmentioning
confidence: 99%
“…We now turn to an analysis of the instability of the discharge in the layer with respect to perturbations of the plasma density and the field amplitude of the form and write down the equations relating these quantities in the plasma in the linear approximation [ 17 , 19 ] where is the total ionization rate. For a given dependence of perturbations on , Equation (12) (taking into account the boundary conditions for the continuity of the tangential components of the electric and magnetic fields at the layer boundaries) leads to the following problem of finding the eigenfunctions and eigenvalues : …”
Section: Instability Of a Thin Plasma Layer With Respect To The Exmentioning
confidence: 99%
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“…The second one (considered in Refs. [22,23] and being the subject of this paper) is the plasma-resonance-induced (PRI) ionization instability [1,3,5] having the quasi-static nature and developing from very small and slight seed perturbations of the plasma density and electric field due to their mutual enhancing effect against the homogeneous background. Its growth rate at the linear stage is maximal for 1D subwavelength modulation of discharge parameters in the direction of laser pulse polarization.…”
mentioning
confidence: 99%