2019
DOI: 10.1364/ol.44.001615
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Laguerre-Gaussian mode expansion for arbitrary optical fields using a subspace projection method

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Cited by 14 publications
(8 citation statements)
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“…Besides, the doughnut-like modes propagate stably in free space without changing their intensity distribution, so they are considered to be a superposition of the fundamental Gaussian mode and higher-order Laguerre-Gaussian modes [29] . Moreover, the reduction of central intensity means the decrease in the proportion of the fundamental Gussian mode [30] . Thus, a new degree of freedom for customizing the positive refractive index profile of FLDW waveguides at sub-micron resolution is demonstrated for on-chip mode conversion applications.…”
Section: Resultsmentioning
confidence: 99%
“…Besides, the doughnut-like modes propagate stably in free space without changing their intensity distribution, so they are considered to be a superposition of the fundamental Gaussian mode and higher-order Laguerre-Gaussian modes [29] . Moreover, the reduction of central intensity means the decrease in the proportion of the fundamental Gussian mode [30] . Thus, a new degree of freedom for customizing the positive refractive index profile of FLDW waveguides at sub-micron resolution is demonstrated for on-chip mode conversion applications.…”
Section: Resultsmentioning
confidence: 99%
“…The coupling ratio is determined by the ratio of the integral intensities of the fundamental mode waveguide and the higher-order-mode waveguide. The mode extinction ratio, defined as the power ratio of the fundamental mode and LP 11 mode, is numerically calculated from the mode field distribution using the mode decomposition method 74 .…”
Section: Methodsmentioning
confidence: 99%
“…For the current implementation of the GBD in IfoCAD, the parameters that can be chosen explicitly are the waist scaling factor f ws , the number g of grid beams along each primary axis of the square grid, and the window size L. The waist radius w 0g of the grid beams and grid distance d g are then determined using Equation (24). Therefore, there are three parameters that influence the precision of the decomposition, among which the onedimensional number g of grid beams roughly compares with the mode order N of the MEM.…”
Section: Gbd Settingsmentioning
confidence: 99%
“…It is also known as modal decomposition [20] or truncated orthogonal-series expansion [21]. If Laguerre-Gaussian modes are used for the decomposition, the method is referred to as the Laguerre-Gauss expansion [22], Laguerre-Gaussian series expansion method [23], or Laguerre-Gaussian mode decomposition [24], and if Hermite-Gaussian modes are used, it is referred to as the truncated Hermite-Gauss series expansion [25].…”
Section: Introductionmentioning
confidence: 99%