Efficient interface conditions based on a 5-point finite difference operator

Remco Stoffer; Hugo Hoekstra

doi:10.1023/A:1006922415332

Efficient interface conditions based on a 5-point finite difference operator

Remco Stoffer, Hugo Hoekstra

Research output: Contribution to journal › Article › Academic › peer-review

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Abstract

A new 5-point finite difference operator is developed for integrated optics simulations. Interfaces are taken into account accurately. The eigenvalues of the discretization matrix converge rapidly, according to O(Δx4). Implementation of the operator in a beam propagator leads to a highly efficient computation scheme.

Original language	Undefined
Pages (from-to)	375-383
Journal	Optical and quantum electronics
Volume	30
Issue number	5-6
DOIs	https://doi.org/10.1023/A:1006922415332
Publication status	Published - 1998

Keywords

IR-100093
METIS-129701

Access to Document

10.1023/A:1006922415332

Cite this

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title = "Efficient interface conditions based on a 5-point finite difference operator",

abstract = "A new 5-point finite difference operator is developed for integrated optics simulations. Interfaces are taken into account accurately. The eigenvalues of the discretization matrix converge rapidly, according to O(Δx4). Implementation of the operator in a beam propagator leads to a highly efficient computation scheme.",

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year = "1998",

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language = "Undefined",

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pages = "375--383",

journal = "Optical and quantum electronics",

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T1 - Efficient interface conditions based on a 5-point finite difference operator

AU - Stoffer, Remco

AU - Hoekstra, Hugo

PY - 1998

Y1 - 1998

N2 - A new 5-point finite difference operator is developed for integrated optics simulations. Interfaces are taken into account accurately. The eigenvalues of the discretization matrix converge rapidly, according to O(Δx4). Implementation of the operator in a beam propagator leads to a highly efficient computation scheme.

AB - A new 5-point finite difference operator is developed for integrated optics simulations. Interfaces are taken into account accurately. The eigenvalues of the discretization matrix converge rapidly, according to O(Δx4). Implementation of the operator in a beam propagator leads to a highly efficient computation scheme.

KW - IR-100093

KW - METIS-129701

U2 - 10.1023/A:1006922415332

DO - 10.1023/A:1006922415332

M3 - Article

SN - 0306-8919

VL - 30

SP - 375

EP - 383

JO - Optical and quantum electronics

JF - Optical and quantum electronics

IS - 5-6

ER -