Wiley Series in Pure and Applied Optics 2002
DOI: 10.1002/0471221376
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Elements of Photonics, Volume II

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Cited by 78 publications
(42 citation statements)
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“…The reason for this is that the mathematics used to describe skew rays is difficult. [5][6][7] The study of geometric optics ray tracing for skew rays is still an important problem for two reasons. The first is pedagogical: skew ray tracing for laser light in large fibers, e.g., HeNe laser in 1 cm diameter glass fiber, can be used to verify the helical properties of skew rays in a student laboratory.…”
Section: Introductionmentioning
confidence: 99%
“…The reason for this is that the mathematics used to describe skew rays is difficult. [5][6][7] The study of geometric optics ray tracing for skew rays is still an important problem for two reasons. The first is pedagogical: skew ray tracing for laser light in large fibers, e.g., HeNe laser in 1 cm diameter glass fiber, can be used to verify the helical properties of skew rays in a student laboratory.…”
Section: Introductionmentioning
confidence: 99%
“…It would be possible to compensate for distortion as a post-processing step (not done in this work). Noise performance of APDs is an important consideration [191], as it limits the minimum optical intensity which can be accurately detected. Sensitivity at low incident power is limited by detector (thermal) noise, and at higher power levels by shot noise.…”
Section: 4: Scanners and Scan Mirrorsmentioning
confidence: 99%
“…Let r and θ be the polar coordinates in the plane of incidence and assuming there to be no component of the field varying in the direction perpendicular to the plane of incidence (say, y-direction). Therefore, the propagation of e.m. radiation at the carrier wavelength λ in such a waveguide can be described by the Helmholtz equation [17] …”
mentioning
confidence: 99%
“…Here for definiteness, we use even integer m for even TE/TM modes (ϕ m = 0) and odd m for odd TE/TM modes (ϕ m = π/2) [17]. Under the circumstances, the propagation constant β in the r direction, defined through ψ m (r, θ) = Ψ(r, θ) exp(iβr) (here Ψ(r, θ) is the mode amplitude), can be found from the asymptotic expansion of H [19].…”
mentioning
confidence: 99%