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Why do photonic qubits have longer coherence times? 


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Photonic qubits exhibit longer coherence times due to various factors explored in the provided contexts. Optically addressable molecular spins demonstrate spin-coherence times exceeding 10 microseconds by engineering the host environment to generate noise-insensitive clock transitions . In the realm of quantum memories, rare earth ensembles achieve long-duration storage by applying dynamical decoupling techniques and a small magnetic field, allowing storage of temporal modes for up to 100 ms with high fidelity . Additionally, the implementation of dynamical decoupling on spin-polarized atoms extends coherence times significantly, from 38 µs to around 7 ms, showcasing the effectiveness of this technique in maintaining qubit coherence . These findings collectively highlight the importance of tailored environments, decoupling techniques, and optimized systems in enhancing photonic qubit coherence times.

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Photonic qubits have longer coherence times due to efficient storage in rare-earth doped crystals, application of dynamical decoupling techniques, and use of small magnetic fields to reduce noise.
Optically addressable molecular qubits exhibit longer coherence times due to noise-insensitive clock transitions generated by host-matrix control, enhancing spin coherence for quantum information applications.
Photonic qubits have longer coherence times due to noise-insensitive clock transitions generated by host-matrix control, enhancing spin coherence in optically addressable molecular qubits.
Photonic qubits have longer coherence times due to inhomogeneous broadening suppression by tuning tweezer polarization and magnetic field to a "magic" angle, as shown in the study on rotational coherence times.

Related Questions

What are photonic qubits?5 answersPhotonic qubits are essential components in quantum information processing and quantum networking. They are quantum bits encoded in photons, offering advantages like long coherence times and efficient manipulation. Photonic qubits can be generated with high fidelity using quantum dots in nanophotonic waveguide circuits, enabling scalable single-photon sources for quantum operations. In optical quantum computing, photons serve as "flying qubits" encoded with states like polarization, optical paths, or spatial distributions. Additionally, photonic qubit memories play a crucial role in quantum networking, with setups like multi-qubit write-read memories using atoms in optical cavities demonstrating high efficiency and coherence times. Overall, photonic qubits are pivotal for various quantum technologies, enabling tasks like distributed quantum computing and quantum internet protocols.
What are the main factors that contribute in the enhancement of quantum correlation in atom-cavity optomechanica stystems?4 answersThe main factors that contribute to the enhancement of quantum correlation in atom-cavity optomechanical systems are the exploitation of quantum phase transitions and the use of coherent feedback control. Quantum phase transitions, which occur when the system approaches a quantum critical point, can lead to a divergence in the physical quantity being measured, resulting in enhanced quantum sensing. Coherent feedback control, on the other hand, allows for significant enhancement of entanglement between different subsystems, such as photon-phonon, photon-magnon, and phonon-magnon. This feedback control also enables the generation and improvement of quantum correlations, such as quantum entanglement, between magnons in the system. Additionally, the use of photon hopping and phonon tunneling in coupled optomechanical cavities can enhance intracavity entanglement and quantum correlations.
How has a qubit been made through Rydberg superatoms in a rubidium vapor cell?4 answersA qubit has been made through Rydberg superatoms in a rubidium vapor cell by harnessing the dipole interaction between two Rydberg levels. This interaction allows for the creation of either a sequence of multiple single photons or nothing, depending on the initial qubit state. A low-finesse ring cavity is used to enhance the atom-photon interaction, resulting in an in-fiber single-photon generation efficiency of 44%. The measurement of the superatom qubit is achieved via a photon burst in a single shot, with a measurement fidelity of 93.0% in 4.8 µs. This work complements the experimental toolbox for harnessing Rydberg superatoms in quantum information applications.
What is quantum coherence?4 answersQuantum coherence refers to the ability of a quantum system to exist in a superposition of different quantum states, which is a distinct feature of quantum mechanics. It represents a deviation from classical physics and has applications in various fields such as quantum sensing, metrology, thermodynamics, and computation. Quantum coherence can arise in counter-intuitive ways, even from thermal energy, without the need for complex protocols involving coherent driving sequences. Recent research has explored the dynamic behaviors of quantum coherence in different systems, including charge qubits coupled with dissipative cavity fields. It has been shown that quantum coherence is sensitive to system parameters and can be controlled to some extent, offering advantages in engineering applications and quantum information processing. Additionally, studies have investigated the emergence of quantum coherence in hybrid systems composed of qubits and thermal quantum harmonic oscillators, demonstrating previously unobserved mechanisms of coherence generation.
What is the coherence length of MgB2?4 answersThe coherence length of MgB2 is approximately 39 +/- 11 nm in the ab plane and 35 +/- 10 nm in the c direction.
What does interferometers do in integrated quantum photonic circuits?3 answersInterferometers in integrated quantum photonic circuits play a crucial role in various quantum information schemes. They enable the implementation of quantum communication, sensing, computation, and simulation of complex physical systems. These circuits require high levels of control and tunability of the parameters to define the operations carried out by the device. Interferometers are used to characterize optical circuits in the presence of imperfections, such as unbalanced losses and phase instabilities. They are also utilized to implement deterministic entangling quantum gates, allowing for the creation of universal sets of single- and two-qubit gates with high fidelities. Additionally, interferometers are used in the fabrication of integrated multimode devices that can implement arbitrary linear transformations, enabling the realization of compact and phase-stable integrated waveguide circuits for quantum information processing.

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