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We use operators A, B labeled with a tilde for bosonic modes. Later in the text, operators A, B without a tilde are used to denote linear combinations of spins.
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We use operators A, B labeled with a tilde for bosonic modes. Later in the text, operators A, B without a tilde are used to denote linear combinations of spins.
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x=12.
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For large, strongly polarized atomic ensembles, collective spins can be described by bosonic modes JI- a, JII- b using the Holstein-Primakoff approximation. The results derived here are based on related approximations and are valid for N 1 (compare Appendix).
-
For large, strongly polarized atomic ensembles, collective spins can be described by bosonic modes J I - a, J II - b using the Holstein-Primakoff approximation. The results derived here are based on related approximations and are valid for N 1 (compare Appendix).
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57
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2)/√2 if a photon is detected at one of the two output ports.
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†]=1.
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79961037084
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m=±1.
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m = ± 1.
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61
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79961060037
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Undesired radiative transitions |→| and |→| involve the emission of a photon but no change of the internal atomic state. These processes are not explicitly shown in Fig..
-
Undesired radiative transitions | → | and | → | involve the emission of a photon but no change of the internal atomic state. These processes are not explicitly shown in Fig..
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63
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79961093238
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atomic.
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atomic.
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In the two-level model shown in Fig., Γdrad,probe=2(Γcoolpr obe+Γheatprobe), due to the ratio of Clebsch-Gordan coefficients |12,±12;1,1|12,12|2/|12, ±12;1,0|12,±12|2=2.
-
In the two-level model shown in Fig., Γ d rad, probe = 2 (Γ cool probe + Γ heat probe), due to the ratio of Clebsch-Gordan coefficients | 1 2, ± 1 2; 1, 1 | 1 2, 1 2 | 2 / | 1 2, ± 1 2; 1, 0 | 1 2, ± 1 2 | 2 = 2.
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note
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note
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B is the Boltzmann constant, T is the temperature, and m is the atomic mass.
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† b=0 in the steady state.
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x. The decorrelation approximation is justified as long as only a small number of collective (coherent) excitations is created in the atomic sample. In practice, the degree of squeezing, which can be produced in atomic samples, is small, such that the decorrelation approximation is a reasonable assumption for the settings considered in this article.
-
x . The decorrelation approximation is justified as long as only a small number of collective (coherent) excitations is created in the atomic sample. In practice, the degree of squeezing, which can be produced in atomic samples, is small, such that the decorrelation approximation is a reasonable assumption for the settings considered in this article.
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x [compare Eq.] in the steady state and the error is by a factor N smaller than Jx2 for all times.
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x [compare Eq.] in the steady state and the error is by a factor N smaller than J x 2 for all times.
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|