3 research outputs found
Improving Continuous-variable Quantum Channels with Unitary Averaging
A significant hurdle for quantum information and processing using bosonic
systems are stochastic phase errors, which are likely to occur as the photons
propagate through a channel. We propose and demonstrate a scheme of passive,
linear optical unitary averaging for protecting Gaussian channels. The scheme
requires only linear optical elements and vacuum detectors, and protects
against a loss of purity, squeezing and entanglement. We present numerical
simulations and analytical formula, tailored for currently relevant parameters
with low noise levels, where our approximations perform exceptionally well. We
also show the asymptotic nature of the protocol, highlighting both current and
future relevance.Comment: 6 pages, 7 figures, 1 tabl
Two Mode Photon Added Schr\"odinger Cat States: Nonclassicality and Entanglement
The concept of photon added two-mode Schr\"odinger cat states in which both
modes are independent is introduced, their non-classical properties and
entanglement are studied. The introduced states emerge as the eigenstates of
, where are nonlinear functions of the number operator
and are annihilation operators. We study the evolution of these
states under the canonical transformation using the parity operator for the
case of standard coherent states of the harmonic oscillator. The non-classical
properties of these states are evaluated especially by considering
sub-Poissonian photon statistics and photon number distribution. Interestingly,
the addition of photons leads to shifting the region in which photon number
distribution shows oscillatory behavior. In addition, the entanglement of
introduced states has been quantitatively analyzed using concurrence. We
observe that the state approaches the maximum entanglement more rapidly after
the addition of photons.Comment: 11 pages, 9 figure