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Víctor Montenegro

Publications and source records attributed to Víctor Montenegro.

5 recordsLinked to original sources

Ground-state cooling of a nanomechanical oscillator with N spins

Typical of modern quantum technologies employing nanomechanical oscillators is to demand few mechanical quantum excitations, for instance, to prolong coherence times of a particular task or, to engineer a specific non-classical state. For this reason, we devoted the present work to exhibit how to bring an initial thermalized nanomechanical oscillator near to its ground state. Particularly, we focus on extending the novel results of D. D. B. Rao \textit{et al.}, Phys. Rev. Lett. \textbf{117}, 077203 (2016), where a mechanical object can be heated up, squeezed, or cooled down near to its ground state through conditioned single-spin measurements. In our work, we study a similar iterative spin-mechanical system when $N$ spins interact with the mechanical oscillator. Here, we have also found that the postselection procedure acts as a discarding process, i.e., we steer the mechanics to the ground state by dynamically filtering its vibrational modes. We show that when considering symmetric collective spin postselection, the inclusion of $N$ spins into the quantum dynamics results highly beneficial. In particular, decreasing the total number of iterations to achieve the ground-state, with a success rate of probability comparable with the one obtained from the single-spin case.

quant-ph

Macroscopic non-classical state preparation via post-selection

Macroscopic mechanical qubits are fundamental both to test the classical-quantum boundary and present suitable candidates for quantum information processing. Motivated by these, we propose a feasible probabilistic scheme to generate an on-demand mechanical qubit, as well as Schrödinger's cat and Fock number states. In order to accomplish this proposal, we study an open dispersive spin-mechanical system in the absence of any external driving. The procedure is solely based on spin post-selection in the weak coupling regime. Through this scheme we demonstrate that the achieved superposition is closely related to the amplification of the mean values of the mechanical quadratures as they are associated to the maximum quantum coherence.

quant-ph

The power of a control qubit in weak measurements

In the late 80s, a curious effect suggested by Aharanov, Albert and Vaidman opened up new vistas regarding quantum measurements on weakly coupled systems. There, a combination of a "weak" finite interaction together with a "strong" post-selection measurement leads to an anomalous effect, namely the mean value of a spin-1/2 particle in the $z-$direction lies outside the conventional spectrum of $\pm$1. In this paper, we investigate the quantum control of the weak value amplification of a qubit system coupled to a meter, via a second non-interacting qubit, initially quantum correlated with the first one. Our results show that for weak measurements, the control can be remotely realized via the post-selected state of the second qubit or the degree of squeezing of the meter. Additionally, in a step towards the study of the quantum control of the amplification, we can easily manipulate the degree of quantum correlations between the initial correlated qubits. We find that the degree of Entanglement has no effect on the quantum control of the amplification. However, we have found a clear connection between the amplification and quantum discord like measurements as well as classical correlations between the qubits. Moreover, we generalize the analysis to two control qubits and we can conclude that the single control qubit scheme is more efficient. Lastly, we suggest an original application of the amplification control protocol on the enhancement of the quantum measurement accuracy, e.g. measuring the relative phase of the post-selected control qubit in a more precise way, as opposed to the no-amplification case

quant-ph

Nonlinearity-Induced Entanglement Stability in a Qubit-Oscillator System

We propose a system composed of a qubit interacting with a quartic (undriven) nonlinear oscillator (NLO) through a conditional displacement Hamiltonian. We show that even a modest nonlinear perturbation in the NLO potential can enhance and stabilize the quantum entanglement dynamically generated between the qubit and the NLO. In absence of the nonlinearity the entanglement between the qubit and the oscillator is known to periodically oscillate between 0 and 1, whereas the nonlinearity suppresses the dynamical decay of entanglement once it is generated. While the generation of entanglement is due to the superposition principle combined with conditional displacements in the NLO, as noted in several works before, the improvements in this entanglement is because of the squeezing and other complex processes induced by two- and four-phonon interactions. Finally, we have solved the Markovian master equation, and even in this open case the system preserves the previous features and remain robust.

quant-ph

Thermally generated long-lived quantum correlations for two atoms trapped in fiber-coupled cavities

A theoretical model for driving a two qubit system to a stable long-lived entanglement is discussed. The entire system is represented by two atoms, initially in ground states and disentangled, each one coupled to a separate cavity with the cavities connected by a fiber. The cavities and fiber exchange energy with their individual thermal environments. Under these conditions, we apply the theory of microscopic master equation developed for the dynamics of the open quantum system. Deriving the density operator of the two-qubit system we found that stable long-lived quantum correlations are generated in the presence of thermal excitation of the environments. To the best of our knowledge, there is no a similar effect observed in a quantum open system described by a generalized microscopic master equation in the approximation of the cavity quantum electrodynamics (CQED).

quant-ph