159 research outputs found
Spectral engineering with multiple quantum well structures
It is shown that it is possible to significantly modify optical spectra of
Bragg multiple quantum well structures by introducing wells with different
exciton energies. The reflection spectrum of the resulting structures is
characterized by high contrast and tuning possibilities
Statistics of transmission in one-dimensional disordered systems: universal characteristics of states in the fluctuation tails
We numerically study the distribution function of the conductance
(transmission) in the one-dimensional tight-binding Anderson and
periodic-on-average superlattice models in the region of fluctuation states
where single parameter scaling is not valid. We show that the scaling
properties of the distribution function depend upon the relation between the
system's length and the length determined by the integral density of
states. For long enough systems, , the distribution can still be
described within a new scaling approach based upon the ratio of the
localization length and . In an intermediate interval of the
system's length , , the variance of the Lyapunov
exponent does not follow the predictions of the central limit theorem and this
scaling becomes invalid.Comment: 22 pages, 12 eps figure
Scaling Properties of 1D Anderson Model with Correlated Diagonal Disorder
Statistical and scaling properties of the Lyapunov exponent for a
tight-binding model with the diagonal disorder described by a dichotomic
process are considered near the band edge. The effect of correlations on
scaling properties is discussed. It is shown that correlations lead to an
additional parameter governing the validity of single parameter scaling.Comment: 5 pages, 3 figures, RevTe
Defect-Induced Resonant Tunneling of Electromagnetic Waves Through a Polariton Gap
We consider tunneling of electromagnetic waves through a polariton band gap
of a 1-D chain of atoms. We analytically demonstrate that a defect embedded in
the structure gives rise to the resonance transmission at the frequency of a
local polariton state associated with the defect.Comment: 5 pages, RevTe
Statistical properties of one-dimensional random lasers
Statistical properties of a laser based on a one-dimensional disordered
superlattice open at one side are studied numerically. The passive normal modes
of the system are determined using the Feshbach projection technique. It is
found that the mode competition due to the spacial hole burning leads to a
saturation of the number of lasing modes with increasing pump rate. It is also
responsible for nonmonotonic dependence of intensities of lasing modes as
functions of pumping. Computed distributions of spectral spacing and intensity
statistics are in qualitative agreement with experimental results.Comment: 4 pages (v2: minor corrections, published version
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