Compact eigenvalue equation of WII-type triple-clad optical fiber

Tomasz Kaczmarek

doi:10.1117/12.739348

9 April 2007 Compact eigenvalue equation of WII-type triple-clad optical fiber

Tomasz Kaczmarek

Proceedings Volume 6608, Lightguides and Their Applications III; 66080E (2007) https://doi.org/10.1117/12.739348
Event: Lightguides and Their Applications III, 2006, Krasnobród, Poland

Abstract

Equations expressing electromagnetic fields in the core, first, second and third cladding regions of WII-type triple-clad optical fiber in terms of twelve constants will be presented. These constants will be determined by applying the boundary condition that the tangential components of electric and magnetic field must be continuous across the core - first cladding, first cladding - second cladding and second cladding - third cladding interfaces. By requiring the continuity of appropriate tangential components set of twelve homogeneous equations will be obtained. These equations have nontrivial solution only if determinant of the coefficient matrix vanishes. This condition leads to the compact eigenvalue equation of the WII-type triple-clad optical fiber.

Citation Download Citation

Tomasz Kaczmarek "Compact eigenvalue equation of WII-type triple-clad optical fiber", Proc. SPIE 6608, Lightguides and Their Applications III, 66080E (9 April 2007); https://doi.org/10.1117/12.739348

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