Characterization of the Single mode operation of PCF using Finite Element Method

Author(s):  
B. M. A. Rahman ◽  
A. K. M. Saiful Kabir ◽  
N. Kejalakshmy ◽  
M. Rajarajan ◽  
K. T. V. Grattan
2007 ◽  
Author(s):  
Namassivayane Kejalakshmy ◽  
B. M. Azizur Rahman ◽  
A. K. M. Saiful Kabir ◽  
Muttukrishnan Rajarajan ◽  
Kenneth T. V. Grattan

2008 ◽  
Vol 93 (1) ◽  
pp. 223-230 ◽  
Author(s):  
N. Kejalakshmy ◽  
B. M. A. Rahman ◽  
A. Agrawal ◽  
T. Wongcharoen ◽  
K. T. V. Grattan

2021 ◽  
Author(s):  
Per Kristian Bolstad ◽  
Tung Manh ◽  
Martijn Frijlink ◽  
Lars Hoff

1970 ◽  
Vol 1 (1) ◽  
Author(s):  
M. H. Aly A. S. Farahat, M. S. Helmi and M. Farhoud

Stress-induced birefringence in single mode polarization maintaining optical fibers has been investigated using the finite element method. The modal birefringence caused by external forces in the Panda and the Side Tunnel fibers are calculated. It is found that the modal birefringence is directly proportional to the radial distance from the fiber center. As expected, the modal birefringence vanishes with the variation in the magnitude of the applied external loads.Key Words: Birefringence, Polarization, Panda Fiber, Side-Pit Fiber, Finite Element Method.


2020 ◽  
Vol 46 (5) ◽  
Author(s):  
Michael S. Floater ◽  
Kaibo Hu

Abstract We consider spline functions over simplicial meshes in $\mathbb {R}^{n}$ ℝ n . We assume that the spline pieces join together with some finite order of smoothness but the pieces themselves are infinitely smooth. Such splines can have extra orders of smoothness at a vertex, a property known as supersmoothness, which plays a role in the construction of multivariate splines and in the finite element method. In this paper, we characterize supersmoothness in terms of the degeneracy of spaces of polynomial splines over the cell of simplices sharing the vertex, and use it to determine the maximal order of supersmoothness of various cell configurations.


2011 ◽  
Author(s):  
B. M. A. Rahman ◽  
H. Tanvir ◽  
N. Kejalakshmy ◽  
A. Quadir ◽  
K. T. V. Grattan

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