Abstract:A new realization model of controlled-not (C-NOT) three gates operations, between two atoms and coherent light. The proposed interaction model allows to earn more interaction time compared with the C-NOT two gates model of the reference work. As investigation of the obtained results, we enhance and optimize a recent teleportation work via coherent cavity field, by using less cavities number during the teleportation process. A higher probability have seen in the coherent state teleportation compared with the re… Show more
“…The control of numerous DoFs in light fields, which the SU(2) geometric beams posses, can be beneficial for the implementing of multibit gates for quantum computing [216], e.g. C-Not qutrit gates [217]. Moreover the extension of numerous quantum computing with classical light is well underway, with demonstrations also exploiting the internal DoFs of laser beams.…”
Section: High-dimensional Quantum Information Processingmentioning
Structured light refers to the ability to tailor optical patterns in all its degrees of freedom, from conventional 2D transverse patterns to exotic forms of 3D, 4D, and even higher-dimensional modes of light, which break fundamental paradigms and open new and exciting applications for both classical and quantum scenarios. The description of diverse degrees of freedom of light can be based on different interpretations, e.g. rays, waves, and quantum states, that are based on different assumptions and approximations. In particular, recent advances highlighted the exploiting of geometric transformation under general symmetry to reveal the ‘hidden’ degrees of freedom of light, allowing access to higher dimensional control of light. In this tutorial, I outline the basics of symmetry and geometry to describe light, starting from the basic mathematics and physics of SU(2) symmetry group, and then to the generation of complex states of light, leading to a deeper understanding of structured light with connections between rays and waves, quantum and classical. The recent explosion of related applications are reviewed, including advances in multi-particle optical tweezing, novel forms of topological photonics, high-capacity classical and quantum communications, and many others, that, finally, outline what the future might hold for this rapidly evolving field.
“…The control of numerous DoFs in light fields, which the SU(2) geometric beams posses, can be beneficial for the implementing of multibit gates for quantum computing [216], e.g. C-Not qutrit gates [217]. Moreover the extension of numerous quantum computing with classical light is well underway, with demonstrations also exploiting the internal DoFs of laser beams.…”
Section: High-dimensional Quantum Information Processingmentioning
Structured light refers to the ability to tailor optical patterns in all its degrees of freedom, from conventional 2D transverse patterns to exotic forms of 3D, 4D, and even higher-dimensional modes of light, which break fundamental paradigms and open new and exciting applications for both classical and quantum scenarios. The description of diverse degrees of freedom of light can be based on different interpretations, e.g. rays, waves, and quantum states, that are based on different assumptions and approximations. In particular, recent advances highlighted the exploiting of geometric transformation under general symmetry to reveal the ‘hidden’ degrees of freedom of light, allowing access to higher dimensional control of light. In this tutorial, I outline the basics of symmetry and geometry to describe light, starting from the basic mathematics and physics of SU(2) symmetry group, and then to the generation of complex states of light, leading to a deeper understanding of structured light with connections between rays and waves, quantum and classical. The recent explosion of related applications are reviewed, including advances in multi-particle optical tweezing, novel forms of topological photonics, high-capacity classical and quantum communications, and many others, that, finally, outline what the future might hold for this rapidly evolving field.
“…Many works have appended the cavity QED use to exploit the electrodynamics interaction in order to achieve and to enhance the quantum communication protocols [29].…”
Section: The Qss Scheme In An Amplitude-damping Noisy Environment Usimentioning
The eavesdropping attacks applied in the quantum secret sharing (QSS) protocols through a phase-damping noisy environment are very easy to be realized. In fact, the QSS fidelity has an ordinary behaviour with just one peak according to the noise rate value for many values of the quantum message amplitude. The present work employs a Fock cavity field in such protocols to complicate any eavesdropping attacks through a phase-damping noisy environment. Indeed, only the legitimate users who can adjust the cavity parameters to reach periodically the fidelity peaks.
“…Additionally, the characterization of entanglement in multipartite states is a great challenge in the B Saad Rfifi saad.rfifi@gmail.com Fatimazahra Siyouri fatimazahra.siyouri@gmail.com quantum computation field [2,3]. It is the key resource of quantum communication and information related processes [4]. In this context, several approaches with several parameters have been proposed to calculate the amount of entanglement [5].…”
Section: Introductionmentioning
confidence: 99%
“…Thus, the mean advantage of this study is to get the best characterization limit of such output states in the presence of cavity QED. That allows to control its entanglement by using an appropriate cavity parameters, in order to enhance the quantum communication protocols via cavity [4]. It is useful to recall that the cavity QED as an optical device allows to generate different kinds of entanglement starting from separable systems [23].…”
We use a quantum electrodynamics model, to study the evolution of maximally entangled bipartite states (Bell states), as well as a maximally entangled tripartite states as a multipartite system. Furthermore, we study the entanglement behaviour of these output states in cavity QED as function of interaction time and the coupling strength. The present study discusses the separability and the entanglement limit of such states after interaction with a cavity QED.
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