Acta Optica Sinica, Volume. 38, Issue 9, 0905001(2018)
Dispersion Equation and Symmetry of Grating Modes
Fig. 1. Rectangular grating and attached coordinate system
Fig. 2. Four types of symmetric mode profiles with grating parameters of d=1965 nm, c=g=932.5 nm, nc=1.4496, ng=1 and λ=1310 nm. (a) (b) First two modes under incidence of the first order Bragg angle; (c) (d) first two modes under incidence of the second order Bragg angle
Fig. 3. Graphs of four functions under grating parameters of d=1979 nm, c=1385 nm, g=594 nm, nc=1.4496, ng=1 and λ=1064 nm. (a) f1(neff2); (b) f2(neff2); (c) f3(neff2); (d) f4(neff2)
Fig. 4. Effective refractive index of the first three modes obtained by two methods versus duty ratio under grating parameters of d=1500 nm, nc =1.4496, ng=1 and λ=1064 nm
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Changcheng Xiang, Changhe Zhou. Dispersion Equation and Symmetry of Grating Modes[J]. Acta Optica Sinica, 2018, 38(9): 0905001
Category: Diffraction and Gratings
Received: Mar. 2, 2018
Accepted: Apr. 23, 2018
Published Online: May. 9, 2019
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