1991
DOI: 10.1109/50.64927
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Characterization and simulation of proton exchanged integrated optical modulators with various dielectric buffer layers

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Cited by 9 publications
(2 citation statements)
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“…However, due to a lack of knowledge of their concentration dependence and due to the fact the measured concentration profile fits the expression of (13), described below, reasonably well [13], our assumption is justified. For a rectangular initial exchange region (depth = h, width = w ) with a width dependent uniform proton concentration C,",(w), the solution to (12) is given by [20] (See Eq. (13) below) where dy = 2(D,yt,)1/2 is the diffusion distance in the width direction after annealing and t, is the annealing time.…”
Section: B Model For Index Changementioning
confidence: 99%
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“…However, due to a lack of knowledge of their concentration dependence and due to the fact the measured concentration profile fits the expression of (13), described below, reasonably well [13], our assumption is justified. For a rectangular initial exchange region (depth = h, width = w ) with a width dependent uniform proton concentration C,",(w), the solution to (12) is given by [20] (See Eq. (13) below) where dy = 2(D,yt,)1/2 is the diffusion distance in the width direction after annealing and t, is the annealing time.…”
Section: B Model For Index Changementioning
confidence: 99%
“…In the application of guided wave frequency conversion, only the fundamental mode will be considered. Upon the introduction of the normalized width Equation (18) gives the normalized mode indexbpq = (1 -R)p' + ( -:y)2$ 112 { p + [ 1 -(1 + 4 R i (:)2V2) ] }(20) Here,= ( 1 -M ) + ($)2+contains the dependence on the normalized depth V d and the mode order in the depth direction, q.3) Modefield Distributions: The mode field distribution in APE channel waveguides can also be modeled by the quasianalytical technique. Under the effective index approximation, the 2-D wave equation can be separated into two 1-D equations.…”
mentioning
confidence: 99%