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Title
03- Non-Markovian continuous-time quantum random walks of multiple interacting particles
Category
general
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f7a754e7102d428aa08bcb9bbedac997
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https://www.cs.tum.de/spp1839/projects/2nd-period-2018-2021/03.html
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https://www.cs.tum.de/spp1839/projects.html
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2026-03-10T06:16:56+00:00
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03- Non-Markovian continuous-time quantum random walks of multiple interacting particles

Source: https://www.cs.tum.de/spp1839/projects/2nd-period-2018-2021/03.html Parent: https://www.cs.tum.de/spp1839/projects.html

In a broad sense, any quantum-noise process arising from the coupling of a dynamical system to the environment is referred to as decoherence, and its understanding has provided a precise explanation of the occurrence of classical behavior in nature. Thus far, the most serious efforts have been directed to investigate decoherence effects on single-particle transport; as a result, the associated models do not show any divergence from classical wave mechanics. Notably, even though there exist some investigations examining the influence of decoherence and disorder on the dynamics of two-particle systems, the joint effects of decoherence, particle indistinguishability and inter-particle interactions are poorly understood. Hence, advances in this front will combine to pave the way to constructing more robust components for quantum sensors, quantum information processors, and possibly a quantum computer.

The aim of this proposal is to investigate the behavior of multiple interacting particles traversing dynamically disordered quantum systems. At first place, we will investigate decoherence effects in stochastic non-Markovian quantum walks of identical interacting particles. To keep the theoretical-experimental interface in a first plane, the theoretical work will be conducted within the context of integrated quantum photonics. To do so, our physical platform will be composed of multi-photon states exiting complex systems implemented in engineered waveguide arrays.

Contributors

Prof. Alexander Szameit

Prof. Kurt Busch

Dr. Armando Perez Leija

Friederike Klauck

Max Ehrhardt

Nora Schmitt

References

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