2011
DOI: 10.1364/oe.19.018979
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Simulation of complex plasmonic circuits including bends

Abstract: Abstract:Using a finite-element, full-wave modeling approach, we present a flexible method of analyzing and simulating dielectric and plasmonic waveguide structures as well as their mode coupling. This method is applied to an integrated plasmonic circuit where a straight dielectric waveguide couples through a straight hybrid long-range plasmon waveguide to a uniformly bent hybrid one. The hybrid waveguide comprises a thin metal core embedded in a two-dimensional dielectric waveguide. The performance of such pl… Show more

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Cited by 12 publications
(6 citation statements)
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“…In the last decade, important advances have been made in fabricating noble-metal based devices for surface plasmon based bio-sensing [1], solar energy harvesting [2], plasmonic circuits [3,4], as well as for the design of novel metamaterials [5][6][7]. These devices rely on exploiting the negative permittivity of noble-metals in nanoscale systems for appropriate plasmonic and optical applications, and the ability to design these devices requires an intimate knowledge of the constituent metals' optical permittivity [8].…”
Section: Introductionmentioning
confidence: 99%
“…In the last decade, important advances have been made in fabricating noble-metal based devices for surface plasmon based bio-sensing [1], solar energy harvesting [2], plasmonic circuits [3,4], as well as for the design of novel metamaterials [5][6][7]. These devices rely on exploiting the negative permittivity of noble-metals in nanoscale systems for appropriate plasmonic and optical applications, and the ability to design these devices requires an intimate knowledge of the constituent metals' optical permittivity [8].…”
Section: Introductionmentioning
confidence: 99%
“…The primary design of a high-index GaAs curved waveguide with n GaAS = 3.4 is capable of strong light confinement over a wide RI range. A width and a radius of curvature for the curved waveguide were determined by a conformal transformation 18 and the Helmholtz equation to optimize bending losses 19 . The optimal width and the radius of the curved single mode waveguide are w = 0.25 μm and Rc = 5 μm.…”
Section: Resultsmentioning
confidence: 99%
“…Although both works successfully resolved the mode mismatch problem in the bend structure, there are still limitations to reducing the footprint for high integration. This led to explorations into noncircular bends such as Euler bends 8 , hybrid bends 9 , plasmonic bends 10 and photonic crystals-based bends 11,12,13 . These bends provide non-uniform curvature for efficient light transmission, however, are not suitable for ultracompact bends with miniaturized radii.…”
Section: Introductionmentioning
confidence: 99%