General solutions for stress-induced polarization in optical fibers
- 1 January 1991
- journal article
- Published by Institute of Electrical and Electronics Engineers (IEEE) in Journal of Lightwave Technology
- Vol. 9 (1) , 7-17
- https://doi.org/10.1109/50.64917
Abstract
General solutions of thermal stresses and material birefringence in polarization-maintaining optical fibers are presented. The solutions give the stresses and birefringence at every point in the cross section of various fibers. The fundamental solution of the stress field is constructed by using the complex variable method in elasticity. When the cores, inner claddings, or stress-inducing regions are ellipses, circles, or bow-tie shapes, exact closed-form solutions can be found. The average core birefringence and center core birefringence of elliptical core, elliptical cladding, twin core, Panda, and bow-tie fibers are calculated and compared. Among these fibers, the bow-tie fiber shows the highest birefringence.Keywords
This publication has 12 references indexed in Scilit:
- Polarization-maintaining fibers and their applicationsJournal of Lightwave Technology, 1986
- Analytic solution for the birefringence produced by thermal stress in polarization-maintaining optical fibersJournal of Lightwave Technology, 1983
- Finite-element analysis of birefringence in azymuthally inhomogeneous optical fibreElectronics Letters, 1982
- Optical fiber sensor technologyIEEE Journal of Quantum Electronics, 1982
- Birefringence in elliptical-cladding single-polarisation fibresElectronics Letters, 1982
- Stress analysis of optical fibers by a finite element methodIEEE Journal of Quantum Electronics, 1981
- Birefringence and polarization characteristics of single-mode optical fibers under elastic deformationsIEEE Journal of Quantum Electronics, 1981
- Single-polarization optical fibers: Slab modelApplied Physics Letters, 1979
- Fiber ring interferometerApplied Optics, 1976
- The determination of the elastic field of an ellipsoidal inclusion, and related problemsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1957