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  • 2015 European Conference on Lasers and Electro-Optics - European Quantum Electronics Conference
  • (Optica Publishing Group, 2015),
  • paper CK_P_7

A High-Performance Polarization Converter Based on Modulated Silicon Taper Waveguide for Polarization Multiplexing Designed by Wavefront Matching Method

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Abstract

Si photonics have attracted great attention due to their high-dense integrability of optical components, and even, a network on chip can be composed. One of the key component is a polarization converter (PC), which can rotate the state of polarization 90 degree. A PC based on Si taper waveguide [1] is structurally simple and compact, however, its loss is relatively large (over 1.0 dB). In this paper, a PC based on Si modulated taper waveguide is proposed to improve the performance further. The waveguide width geometry is designed by newly developed full-vector wavefront matching (WFM) method [2, 3]. WFM is a kind of optimization algorithm based on beam propagation method (BPM) and has been widely used for planar photonic components, such as Y-branch and multimode interference waveguides. However, its application was limited to only scalar analysis (only one electromagnetic field is considered), and full-vector version is necessary to treat polarization conversion, in which all of the electromagnetic fields are involved. Here, we developed WFM based on full-vector BPM. In WFM, beam propagation from input port to output port (forward propagating field) and from output port to input port (backward propagating field) are calculated by BPM and a coupling coefficient, η, between forward and backward fields are evaluated as η=|s(Ein(z)×Hout*(z))izdS|2, where iz is the unit vector along the propagation direction, Ein(z) represents the input electric field vector that propagates to z, Hout(z) represents the ideal output magnetic field vector that propagates to z, and superscript * represents the complex conjugate. Evaluating the magnitude of η, the width of the waveguide is changed according to wavefront matching theory [2, 3].

© 2015 IEEE

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