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Local modes composite waveguides

The local-mode concept also applies to slowly varying composite waveguides, such as the two identical fibers in Fig. 19-3(a) and the pairs of nonidentical fibers in Fig. 19-4, and is therefore a powerful method for studying the properties of nonuniform couplers. [Pg.413]

One immediate consequence of using local modes for pairs of identical, slowly varying fibers is a simple description of power transfer due to cross-talk between fibers. If fiber 1 in Fig. 19-3(a) is initially illuminated with unit power and fiber 2 with zero power, the distribution of power along the composite waveguide is given by a simple modification to the corresponding problem for cylindrically symmetric fibers in Section 18-13. We... [Pg.414]

The coupling of local modes on composite waveguides, such as two parallel, slowly varying fibers, is described by the results of this chapter, provided we... [Pg.563]

Propagation along slowly varying, tapered couplers of the type illustrated in Fig. 28-2 (a) can be described by the local modes of the composite waveguide, as discussed in... [Pg.564]

The analysis of the previous section also applies to the special case qf identical fibers, such as those illustrated in Fig. 28-2(b). At each position along the composite waveguide Pi = P2 and = /32, whence Eq. (28-32) and (28-37) show that x = Hz) = 0. In other words there is no coupling to the E mode within the accuracy of the analysis. This is also obvious from symmetry arguments. Consequently coupling only occurs with higher-order local or radiation modes with the symmetry properties of 4 +. [Pg.565]

To complement the analysis of cross-talk between cylindrically symmetric fibers, we now consider pairs of fibers which vary slowly along their length, such as the identical fibers of Fig. 19-3(a) and the tapered coupler of Fig. 19-4(a). Propagation along these systems was described in Chapter 19 using the local modes of the composite waveguide. Our purpose here is to describe cross-talk in terms of the coupUng of the local modes of each fiber in isolation of the other. [Pg.575]


See other pages where Local modes composite waveguides is mentioned: [Pg.413]    [Pg.416]    [Pg.418]    [Pg.578]    [Pg.286]   
See also in sourсe #XX -- [ Pg.413 , Pg.415 , Pg.563 ]




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