Results 101 to 110 of about 104,281 (223)
A hybrid quantum walk model unifying discrete and continuous quantum walks
Quantum walks, both discrete and continuous, serve as fundamental tools in quantum information processing with diverse applications. This work introduces a hybrid quantum walk model that integrates the coin mechanism of discrete walks with the ...
Tianen Chen, Yun Shang
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Observation of quasiperiodic dynamics in a one-dimensional quantum walk of single photons in space
We realize the quasi-periodic dynamics of a quantum walker over 2.5 quasi-periods by realizing the walker as a single photon passing through a quantum-walk optical-interferometer network.
Peng Xue +3 more
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Quantum Walks: A Markovian Perspective [PDF]
For a continuous-time quantum walk on a line the variance of the position observable grows quadratically in time, whereas, for its classical counterpart on the same graph, it exhibits a linear, diffusive, behaviour. A quantum walk, thus, propagates at a rate which is linear in time, as compared to the square root rate for a classical random walk ...
D. de Falco, D. Tamascelli
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Localization of space-inhomogeneous three-state quantum walks
Chusei Kiumi
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Deterministic discrete-time quantum walk search on complete bipartite graphs
Searching via quantum walk is a topic that has been extensively studied. Most previous results provide approximate solutions, while in this paper we prove an algorithm that can find a marked vertex certainly.
Fangjie Peng, Meng Li, Xiaoming Sun
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A Novel Bulk-Optics Scheme for Quantum Walk with High Phase Stability
A novel bulk optics scheme for quantum walks is presented. It consists of a one-dimensional lattice built on two concatenated displaced Sagnac interferometers that make it possible to reproduce all the possible trajectories of an optical quantum walk ...
Andrea Geraldi +4 more
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Relation between random walks and quantum walks
Based on studies on four specific networks, we conjecture a general relation between the walk dimensions $d_{w}$ of discrete-time random walks and quantum walks with the (self-inverse) Grover coin. In each case, we find that $d_{w}$ of the quantum walk takes on exactly half the value found for the classical random walk on the same geometry. Since walks
Boettcher, Stefan +2 more
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Percolation assisted excitation transport in discrete-time quantum walks
Coherent transport of excitations along chains of coupled quantum systems represents an interesting problem with a number of applications ranging from quantum optics to solar cell technology.
M Štefaňák, J Novotný, I Jex
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Long-lived quantum speedup based on plasmonic hot spot systems
Long-lived quantum speedup serves as a fundamental component for quantum algorithms. The quantum walk is identified as an ideal scheme to realize the long-lived quantum speedup. However, one finds that the duration of quantum speedup is too short in real
Jun Ren, Tian Chen, Xiangdong Zhang
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The spreading behavior of quantum walks induced by drifted random walks on some magnifier graph [PDF]
Yusuke Higuchi, Etsuo Segawa
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