DocumentCode
2225895
Title
Minimizing bending losses in two-dimensional discrete soliton networks
Author
Eugenieva ; Christodoulides, Demetrios N.
Author_Institution
Dept. of Electr. Eng., Lehigh Univ., Bethlehem, PA, USA
fYear
2002
fDate
19-24 May 2002
Firstpage
136
Lastpage
137
Abstract
Summary form only given. In a recent study we have shown that discrete solitons (DS) in two-dimensional networks can be used to realize intelligent functional operations such as blocking, routing, logic functions and time gating. More specifically, this class of solitons can be all-optically navigated in 2-D array networks - a property highly desirable for optical routers. In this case, a DS can move transversely along any preassigned path and thus the array behaves like a soliton wire. Bends are essential elements of such DS networks. In general a soliton tends to loose power when it encounters a bend due to reflections. This becomes particularly problematic when bends are used in cascade. Thus reducing bending losses in such array networks is an issue of importance. In this work we show that reflection losses occurring along sharp bends can be minimized by appropriate design. Analysis indicates that this can be accomplished by modifying the properties of the corner waveguide.
Keywords
coupled mode analysis; optical Kerr effect; optical arrays; optical losses; optical solitons; optical waveguide theory; 2D discrete soliton networks; Kerr nonlinear array; bending losses; corner waveguide; coupled mode theory; intelligent functional operations; nonlinear lattices; nonlinear waveguide arrays; reflection losses; self-localized states; sharp bends; single-mode waveguides; unfolded photonic equivalent circuit; Coupled mode analysis; Optical Kerr effect; Optical losses; Optical solitons; Optical waveguide theory;
fLanguage
English
Publisher
ieee
Conference_Titel
Quantum Electronics and Laser Science Conference, 2002. QELS '02. Technical Digest. Summaries of Papers Presented at the
Conference_Location
Long Beach, CA, USA
Print_ISBN
1-55752-708-3
Type
conf
DOI
10.1109/QELS.2002.1031216
Filename
1031216
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