2019
DOI: 10.1364/josaa.37.000098
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Gaussian pulsed beam decomposition for propagation of ultrashort pulses through optical systems

Abstract: Many applications of ultrashort laser pulses require manipulation and control of the pulse parameters by propagating them through different optical components before the target. This requires methods of simulating the pulse propagation taking into account all effects of dispersion, diffraction, and system aberrations. In this paper, we propose a method of propagating ultrashort pulses through a real optical system by using the Gaussian pulsed beam decomposition. An input pulse with arbitrary spatial and tempor… Show more

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Cited by 8 publications
(3 citation statements)
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“…( 3 ), such as Laguerre-Gaussian beams or Hermite-Gaussian beams, the model could also be adapted to account for higher-order beams [ 37 ]. In principle, aberrated beams could also be modelled by decomposing the input wave into a superposition of Gaußlets [ 38 , 39 ] Beyond changing the beams, more complex optical cavities could be modelled. For example, although generic cavity non-uniformities such as those due to mirror roughness cannot be straightforwardly represented, other resonators of certain simple geometries could be.…”
Section: Discussionmentioning
confidence: 99%
“…( 3 ), such as Laguerre-Gaussian beams or Hermite-Gaussian beams, the model could also be adapted to account for higher-order beams [ 37 ]. In principle, aberrated beams could also be modelled by decomposing the input wave into a superposition of Gaußlets [ 38 , 39 ] Beyond changing the beams, more complex optical cavities could be modelled. For example, although generic cavity non-uniformities such as those due to mirror roughness cannot be straightforwardly represented, other resonators of certain simple geometries could be.…”
Section: Discussionmentioning
confidence: 99%
“…The method consists in the decomposition of the laser field as a superposition of Gaussian beams, which are then individually propagated to the point of interest, and then the reconstructed field in the region of interest is obtained as the superposition of the propagated Gaussian fields. Although this method was initially used for monochromatic beams [27,28], it can also be extended to time-limited waves [29,30].…”
Section: Description Of the Methodsmentioning
confidence: 99%
“…This formulation of GBD works by computing the differential ray transfer matrix for a given ray path and then using that data to solve the Gaussian beam solution to the general Collins integral 50 . Worku and Gross have leveraged the general Collins integral to provide alternative conditions to the Gaussian beam solution to modify the decomposition, such as truncated 46 and pulsed 51 beamlet decomposition. The option of modifying the beamlets to overcome the limitations of GBD makes the transfer matrix method extremely attractive for use in high-contrast imaging where preservation of high-spatial frequency content is important.…”
Section: Introductionmentioning
confidence: 99%