Photonic Crystal Fiber and the concept of Negative Refractive Index Materials.
I. INTRODUCTION
P HOTONIC crystal fibers (PCFs) [1]–[3], also called holey
fibers or microstructured optical fibers, have been under
intensive study for the past several years as they offer a number
of unique and useful properties not achievable in standard silica
glass fibers. PCFs fall into two basic categories. The first one,
an index-guiding PCF [4], [5], is usually formed by a central
solid defect region surrounded by multiple air holes in a regular
triangular lattice and confines light by total internal reflection
like standard fibers. The second one uses a perfect periodic
structure exhibiting a photonic band-gap (PBG) effect at the
operating wavelength to guide light in a low index core region,
which is also called PBG fiber (PBGF) [6], [7].
Numerical simulations play an important role for the design
and modeling of PCFs. So far, various modeling methods in
which not only a full-vector model but also an approximatescalar
model is used have been developed such as effective
index approach [5], [8], plane-wave expansion (PWE)
method [9]–[12], localized-function method [13]–[16], multipole
method (MM) [17]–[21], beam propagation method
(BPM) [22]–[24], finite-difference method (FDM) [25], finitedifference
time-domain method (FDTD) [26]–[28], boundary
element method (BEM) [29], [30], and finite-element method
(FEM) [31]–[54]. An approximate-scalar model is a valuable
tool for aiding fabrication efforts because it is easy to use and
provides good qualitative information. However, in order to
model PCFs accurately, it is crucial to use a full-vector model.
In particular, a complete vector model is necessary for predicting
sensitive quantities such as dispersion and birefringence...
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