Abstract

We present a theoretical scheme for the generation of stationary entangled states. To achieve the purpose we consider an open quantum system consisting of a two-qubit plunged in a thermal bath, as the source of dissipation, and then analytically solve the corresponding quantum master equation. We generate two classes of stationary entangled states including the Werner-like and maximally entangled mixed states. In this regard, since the solution of the system depends on its initial state, we can manipulate it and construct robust Bell-like state. In the continuation, we analytically obtain the population and coherence of the considered two-qubit system and show that the residual coherence can be maintained even in the equilibrium condition. Finally, we successfully encode our two-qubit system to solve a binary classification problem. We demonstrate that, the introduced classifiers present high accuracy without requiring any iterative method. In addition, we show that the quantum based classifiers beat the classical ones.

Highlights

  • We investigated the generation of stationary entangled state via considering a two-qubit system interacting with a thermal environment

  • Also, we showed that one can manipulate the initial state of the two-qubit system to construct robust Bell-like state

  • The population and coherence of the considered two-qubit system were investigated and we demonstrated that the system presents the residual coherence even in the equilibrium condition

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Summary

Introduction

The matrix M plays the role of Lindblad operator in matrix representation as can be found from the comparison of Eq (33) with Eq (36).

Results
Conclusion
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