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For wide-angle propagation, other BPM algorithms exist, and they are usually based on the nite difference method This is further discussed in 19 in the context of dense wavelength division multiplexing/demultiplexing for optical communications and networking This chapter consists of ve sections Section 122 discusses the Helmholtz equation for inhomogeneous media The paraxial wave equation for homogeneous media discussed in Section 54 is generalized to inhomogeneous media in Section 123 The BPM as a prominent numerical method employing the FFT for wave propagation in inhomogeneous media is introduced in Section 124 A particular example of how the BPM is used in practice is the directional coupler illustrated in Section 125 This is an optical device consisting of two dielectric wave guides placed nearby so that an optical wave launched into one guide can be coupled into the other.

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Such devices are of common use in optical communications and networking It is shown that the BPM gives results suf ciently accurate as compared with the rigorous coupled mode theory As the coupled mode theory cannot be utilized in more complex designs, the BPM is usually the method of choice in the analysis and synthesis of such devices involving wave propagation in inhomogeneous media..

e2 (m1,{a,b},2) signal c3 (T1,m1,a,2) c4 (T1,m2,c,3) e3 (m1,{a,b},3)

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E X (t)+ 1t R X(t) = u)pX(t) (u) dt. I/

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