Results 41 to 50 of about 197,846 (331)
Topological graph states and quantum error-correction codes [PDF]
Deciding if a given family of quantum states is topologically ordered is an important but nontrivial problem in condensed matter physics and quantum information theory. We derive necessary and suļ¬cient conditions for a family of graph states to be in TQO-
Pengcheng Liao, B. Sanders, D. Feder
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Experimental classification of quenched quantum walks by dynamical Chern number
Topology has rapidly become one of the central topics in modern physics because of its ability to explain various interesting phenomena, especially in condensed matter physics.
Xiao-Ye Xu +11 more
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Quantum topology in the ultrastrong coupling regime
The coupling between two or more objects can generally be categorized as strong or weak. In cavity quantum electrodynamics for example, when the coupling strength is larger than the loss rate the coupling is termed strong, and otherwise it is dubbed weak.
C. A. Downing, A. J. Toghill
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Exploring Relationship Between Traditional Lattices and Graph Lattices of Topological Coding
It is known that there are no polynomial quantum algorithms to solve some lattice difficult problems. Uncolored graphic lattice and colored graphic lattice are the products of multidisciplinary intersection inspired by lattice theory. A uncolored graphic
ZHANG Mingjun, YANG Sihua, YAO Bing
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An attempt is made to understand the topological quantum phase transition, emergence of relativistic modes and local topological order of light in a strongly interacting light-matter system.
Sujit Sarkar
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Z2 topological order and the quantum spin Hall effect. [PDF]
The quantum spin Hall (QSH) phase is a time reversal invariant electronic state with a bulk electronic band gap that supports the transport of charge and spin in gapless edge states.
C. Kane, E. Mele
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Charges and Electromagnetic Radiation as Topological Excitations
We discuss a model with stable topological solitons in Minkowski space with only three degrees of freedom, the rotational angles of a spatial Dreibein. This model has four types of solitons differing in two topological quantum numbers which we identify ...
Manfried Faber
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Towards a quantum theory of solitons
We formulate a quantum coherent state picture for topological and non-topological solitons. We recognize that the topological charge arises from the infinite occupation number of zero momentum quanta flowing in one direction.
Gia Dvali +3 more
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Despite previous extensive analysis of open quantum systems described by the Lindblad equation, it is unclear whether correlated topological states, such as fractional quantum Hall states, are maintained even in the presence of the jump term.
Tsuneya Yoshida +3 more
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Magnetic topological states have attracted significant attentions due to their intriguing quantum phenomena and potential applications in topological spintronic devices.
Xiaorong Zou +6 more
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