amplifier_Abc(g)
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The (A, b, c) triple of a tensor product of amplifiers. |
attenuator_Abc(eta)
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The (A, b, c) triple of of a tensor product of atternuators. |
attenuator_kraus_Abc(eta)
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The entire family of Kraus operators of the attenuator (loss) channel as a single (A, b, c) triple. |
beamsplitter_gate_Abc(theta[, phi])
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The (A, b, c) triple of a tensor product of two-mode beamsplitter gates. |
coherent_state_Abc(x[, y])
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The (A, b, c) triple of a tensor product of pure coherent states. |
displaced_squeezed_vacuum_state_Abc(x[, y, ...])
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The (A, b, c) triple of a tensor product of displazed squeezed vacuum states. |
displacement_gate_Abc(x[, y])
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The (A, b, c) triple of a tensor product of displacement gates. |
displacement_map_s_parametrized_Abc(s, n_modes)
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The (A, b, c) triple of a multi-mode s-parametrized displacement map. :math: D_s(vec{gamma}^*, vec{gamma}) = e^{frac{s}{2}|vec{gamma}|^2} D(vec{gamma}^*, vec{gamma}) = e^{frac{s}{2}|vec{gamma}|^2} e^{frac{1}{2}|vec{z}|^2} e^{vec{z}^*vec{gamma} - vec{z} vec{gamma}^*}. The indices of the final triple correspond to the variables \((\gamma_1^*, \gamma_2^*, ..., z_1, z_2, ..., \gamma_1, \gamma_2, ..., z_1^*, z_2^*, ...)\) of the Bargmann function of the s-parametrized displacement map, and correspond to out_bra, in_bra, out_ket, in_ket wires. |
fock_damping_Abc(n_modes)
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The (A, b, c) triple of a tensor product of Fock dampers. |
identity_Abc(n_modes)
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The (A, b, c) triple of a tensor product of identity gates. |
rotation_gate_Abc(theta)
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The (A, b, c) triple of of a tensor product of rotation gates. |
squeezed_vacuum_state_Abc(r[, phi])
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The (A, b, c) triple of a tensor product of squeezed vacuum states. |
squeezing_gate_Abc(r[, delta])
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The (A, b, c) triple of a tensor product of squeezing gates. |
thermal_state_Abc(nbar)
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The (A, b, c) triple of a tensor product of thermal states. |
vacuum_state_Abc(n_modes)
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The (A, b, c) triple of a tensor product of vacuum states on n_modes. |