1991
DOI: 10.1109/75.91091
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Analysis of planar waveguides with the method of lines and absorbing boundary conditions

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Cited by 37 publications
(16 citation statements)
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“…In [23], expressions for second-and third-order rational series approximations are derived. Dreher [24] and Pregla [22] adapted the second-and third-order versions to the MoL in Cartesian coordinates. Here, we develop the third-order terms for polar coordinates.…”
Section: Absorbing Boundary Conditions For Polar Coordinatesmentioning
confidence: 99%
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“…In [23], expressions for second-and third-order rational series approximations are derived. Dreher [24] and Pregla [22] adapted the second-and third-order versions to the MoL in Cartesian coordinates. Here, we develop the third-order terms for polar coordinates.…”
Section: Absorbing Boundary Conditions For Polar Coordinatesmentioning
confidence: 99%
“…Calculation of the local complex dielectric constant is then linked to a beam propagation algorithm for the pump and signal waves [11]. In Section IV, absorbing boundary conditions [22]- [24] based on the third-order rational series approximation are developed for polar coordinates. Solutions for typical geometries involving curved and folded slab guides are then presented in Section V, and it is shown that excessive curvature and curvature changes both reduce the overall gain more than would be expected simply from consideration of radiation loss.…”
mentioning
confidence: 99%
“…In this letter, we show that the folded-spiral layout (which can be used in a nested array) may be further improved using continuously varying bends. To do so, we combine a number of well-known curvature variations in a novel way to describe the whole of a complex EDWA layout.Optical simulations are carried out using a numerical algorithm, which links a five-level rate equation model with beam propagation by the method of lines [5], [6]. Full details of the model, which does not suffer from paraxial approximations, are given in [7].…”
mentioning
confidence: 99%
“…Optical simulations are carried out using a numerical algorithm, which links a five-level rate equation model with beam propagation by the method of lines [5], [6]. Full details of the model, which does not suffer from paraxial approximations, are given in [7].…”
mentioning
confidence: 99%
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