2016
DOI: 10.1088/2040-8986/19/1/015604
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Characterisation of multi-mode propagation in silicon nitride slab waveguides

Abstract: A simple experimental method for determining the number of modes in planar dielectric multi-mode waveguides, and the effective index difference of these modes, is presented. Applying a thin, dye-doped polymer cladding, the fluorescence excited by multiple modes propagating in a silicon nitride slab waveguide is imaged to extract information. Interference between the modes produces a structured intensity profile along the waveguide which is constant in time. The spatial frequencies of this intensity profile are… Show more

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Cited by 6 publications
(4 citation statements)
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“…Therefore, this parameter will be used to describe the broadband interference phenomenon in the next section. Methods for directly measuring and determining differences in the propagation constants Δ β can be found in the literature [42,43]. The relationship between the propagation constant and the effective refractive index is expressed as follows: βi(λ,nc)=2πNi(λ,nc)λ, after substituting in Equation (3) into Equation (6), one can derive the following: sans-serifΔϕ(λ,nc)=sans-serifΔβ(λ,nc)L, where Δ β is the difference in the propagation constants for TE and TM modes: sans-serifΔβ(λ,nc)=βTE(λ,nc)βTM(λ,nc).…”
Section: Resultsmentioning
confidence: 99%
“…Therefore, this parameter will be used to describe the broadband interference phenomenon in the next section. Methods for directly measuring and determining differences in the propagation constants Δ β can be found in the literature [42,43]. The relationship between the propagation constant and the effective refractive index is expressed as follows: βi(λ,nc)=2πNi(λ,nc)λ, after substituting in Equation (3) into Equation (6), one can derive the following: sans-serifΔϕ(λ,nc)=sans-serifΔβ(λ,nc)L, where Δ β is the difference in the propagation constants for TE and TM modes: sans-serifΔβ(λ,nc)=βTE(λ,nc)βTM(λ,nc).…”
Section: Resultsmentioning
confidence: 99%
“…For instance, rectangular crosssection nanophotonic waveguides are well-known to support both quasi-transverse-electric (TE-like) and quasi-transversemagnetic (TM-like) modes, the number of which depends on the waveguide's width and height (46). Although orthogonality prevents copropagating modes from interfering with each other, the local phase difference between their evanescent tails causes various near-field light-matter interactions (43,(47)(48)(49)(50), including optical forces (10), to be subject to near-field mode-beating phenomena. When two co-propagating guided modes are excited, a periodic spatial modulation of the optical force field appears along the waveguide, with a characteristic beat period (43,47,49,50):…”
Section: Experimental Optical Force Modulation Via Near-field Mode Bementioning
confidence: 99%
“…The dielectric waveguide consists of a 180 nm thick LPCVD deposited silicon nitride (Si3N4) core on a 2 μm thermally grown silicon dioxide (SiO2) layer on Silicon (Si-Mat). This structure can support only one transverse magnetic (TM) and one transverse electric (TE) mode at the free space wavelength of λ0 = 850 nm [22]. The evanescent coupling between the core Si3N4 (refractive index = 2.02) waveguide and the NFT occurs in the presence of another dielectric layer with a smaller index than the core, here chosen to be SiO2 (refractive index = 1.45).…”
Section: Nft Designmentioning
confidence: 99%