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Quantum statistical signature of $ {\cal P}{\cal T} $PT symmetry breaking
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In multiparticle quantum interference, bosons show rather generally the tendency to bunch together, while fermions cannot. This behavior, which is rooted in the different statistics of the particles, results in a higher coincidence rate
P
for fermions than for bosons, i.e.,
P
(
b
o
s
)
<
P
(
f
e
r
m
)
. However, in lossy systems, such a general rule can be violated because bosons can avoid lossy regions. Here it is shown that, in a rather general optical system showing passive parity–time (
P
T
) symmetry, at the
P
T
symmetry breaking phase transition point, the coincidence probabilities for bosons and fermions are equalized, while in the broken
P
T
phase, the reversal
P
(
b
o
s
)
>
P
(
f
e
r
m
)
is observed. Such effect is exemplified by considering the passive
P
T
-symmetric optical directional coupler.
Title: Quantum statistical signature of $ {\cal P}{\cal T} $PT symmetry breaking
Description:
In multiparticle quantum interference, bosons show rather generally the tendency to bunch together, while fermions cannot.
This behavior, which is rooted in the different statistics of the particles, results in a higher coincidence rate
P
for fermions than for bosons, i.
e.
,
P
(
b
o
s
)
<
P
(
f
e
r
m
)
.
However, in lossy systems, such a general rule can be violated because bosons can avoid lossy regions.
Here it is shown that, in a rather general optical system showing passive parity–time (
P
T
) symmetry, at the
P
T
symmetry breaking phase transition point, the coincidence probabilities for bosons and fermions are equalized, while in the broken
P
T
phase, the reversal
P
(
b
o
s
)
>
P
(
f
e
r
m
)
is observed.
Such effect is exemplified by considering the passive
P
T
-symmetric optical directional coupler.
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