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Dynamic Correlations in Open Quantum Systems: The Dephasing Model 开放量子系统中的动态关联:减相模型
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-08-28 DOI: 10.1142/s1230161220500079
V. Ignatyuk
We study the dynamical correlations in open quantum systems on an example of an exactly solvable dephasing model. The system of non-Markovian kinetic equations for the generalized coherence and qua...
我们以一个精确可解的消相模型为例,研究了开放量子系统中的动力学相关性。非马尔可夫广义相干动力学方程组的研究。
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引用次数: 0
Quantum Error Correction in the Presence of Initial System-Environment Correlations 初始系统环境相关存在下的量子误差校正
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-08-28 DOI: 10.1142/s1230161220500092
A. Türkmen, A. Verçin
Quantum error correction is studied in a framework consisting of an open quantum system and its environment, jointly subjected to a unitary action, and an interaction-free reference system. It has ...
在一个开放的量子系统及其环境下,共同受到一个统一的作用和一个无相互作用的参考系统的框架下,研究了量子纠错。它有……
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引用次数: 0
Transition Maps between Hilbert Subspaces and Quantum Energy Transport 希尔伯特子空间与量子能量输运之间的跃迁映射
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-08-11 DOI: 10.1142/s1230161220500134
Jorge R. Bolanos-Serv'in, R. Quezada, Josué I. Rios-Cangas
We use a natural generalization of the discrete Fourier transform to define transition maps between Hilbert subspaces and the global transport operator $Z$. By using these transition maps as Kraus (or noise) operators, an extension of the quantum energy transport model of 10.1142/S0219025718500182 describing the dynamics of an open quantum system of $N$-levels is presented. We deduce the structure of the invariant states which can be recovered by transporting states supported on the first level.
我们使用离散傅里叶变换的自然推广来定义Hilbert子空间和全局传输算子$Z$之间的转换映射。利用这些跃迁映射作为克劳斯(或噪声)算子,给出了描述N能级开放量子系统动力学的10.1142/S0219025718500182量子能量输运模型的扩展。我们推导出不变态的结构,这些不变态可以通过传输第一能级上支持的态来恢复。
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引用次数: 1
Information geometry on groupoids: the case of singular metrics 群类群上的信息几何:奇异度量的情况
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-06-13 DOI: 10.1142/s1230161220500158
K. Grabowska, J. Grabowski, M. Kuś, G. Marmo
We use the general setting for contrast (potential) functions in statistical and information geometry provided by Lie groupoids and Lie algebroids. The contrast functions are defined on Lie groupoids and give rise to two-forms and three-forms on the corresponding Lie algebroid. We study the case when the two-form is degenerate and show how in sufficiently regular cases one reduces it to a pseudometric structures. Transversal Levi-Civita connections for Riemannian foliations are generalized to the Lie groupoid/Lie algebroid case.
我们使用统计和信息几何中由李群和李代数群提供的对比(势)函数的一般设置。在李群上定义了对比函数,并在相应的李代数上得到了两种形式和三种形式。我们研究了二形式简并的情况,并展示了如何在足够规则的情况下将其简化为伪度量结构。将黎曼叶的横向Levi-Civita连接推广到李群/李代数情形。
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引用次数: 5
Few Remarks on Quasi Quantum Quadratic Operators on 필2(ℂ) 关于2()上的拟量子二次算子的几点注释
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-06-01 DOI: 10.1142/s1230161220500067
F. Mukhamedov, Sondos M. Syam, S. Almazrouei
The present paper deals with a connection between quantum quadratic operators (QQOs) and quasi QQOs on 𝕄2(ℂ). We show that QQOs and quasi QQOs on 𝕄2(ℂ) coincide in the class of Volterra type of operators. To establish this result, we first describe these two kind of operators on the commutative part of 𝕄2(ℂ). Furthermore, in the last section, we introduce a quantum analogue of Volterra operators and provide concrete examples of such kind of operators. It is established that the considered examples also satisfy quasiness condition as well. The obtained results will allow to produce (with explicit conditions) a class of unital, but not trace-preserving positive maps of 𝕄2(ℂ).
本文讨论了𝕄2()上的量子二次算子(QQOs)和拟QQOs之间的联系。我们证明了𝕄2()上的QQOs和拟QQOs在一类Volterra型算子中重合。为了建立这一结果,我们首先描述了𝕄2()的交换部分上的这两类算子。此外,在最后一节中,我们介绍了Volterra算子的量子模拟,并提供了这类算子的具体例子。证明所考虑的算例也满足拟性条件。得到的结果将允许产生(在明确的条件下)一类酉的,但不能保持迹的𝕄2()的正映射。
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引用次数: 3
Book Review: Principles of Quantum Computation and Information 书评:量子计算与信息原理
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-06-01 DOI: 10.1142/s1230161220800013
K. Życzkowski
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引用次数: 1
Rényi Entropy and Rényi Divergence in Sequential Effect Algebra 序列效应代数中的rsamnyi熵和rsamnyi散度
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-06-01 DOI: 10.1142/s1230161220500080
Zahra Eslami Giski
The aim of this study is to extend the results concerning the Shannon entropy and Kullback–Leibler divergence in sequential effect algebra to the case of Rényi entropy and Rényi divergence. For this purpose, the Rényi entropy of finite partitions in sequential effect algebra and its conditional version are proposed and the basic properties of these entropy measures are derived. In addition, the notion of Rényi divergence of a partition in sequential effect algebra is introduced and the basic properties of this quantity are studied. In particular, it is proved that the Kullback–Leibler divergence and Shannon’s entropy of partitions in a given sequential effect algebra can be obtained as limits of their Rényi divergence and Rényi entropy respectively. Finally, to illustrate the results, some numerical examples are presented.
本研究的目的是将序列效应代数中关于Shannon熵和Kullback-Leibler散度的结果推广到r尼伊熵和r尼伊散度的情况。为此,提出了序列效应代数中有限分区的rsamnyi熵及其条件形式,并推导了这些熵测度的基本性质。在此基础上,引入了序列效应代数中分块的rsamunyi散度的概念,并研究了该量的基本性质。特别地,证明了给定序列效应代数中分区的Kullback-Leibler散度和Shannon熵可以分别作为它们的r nyi散度和r nyi熵的极限。最后,为了说明结果,给出了一些数值算例。
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引用次数: 0
Classical and Quantum Markov Processes Associated with q-Bessel Operators 与q-贝塞尔算子相关的经典和量子马尔可夫过程
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-05-05 DOI: 10.1142/s1230161220500055
Khadija Bessadok, F. Fagnola, Skander Hachicha
We study the fundamental properties of classical and quantum Markov processes generated by q-Bessel operators and their extension to the algebra of all bounded operators on the Hilbert space Lq,α2....
研究了由q-Bessel算子生成的经典马尔可夫过程和量子马尔可夫过程的基本性质及其在Hilbert空间Lq,α2....上所有有界算子代数上的推广
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引用次数: 5
On the Open Dicke-Type Model Generated by an Infinite-Component Vector Spin 无限分量矢量自旋生成的开放dicke型模型
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-03-04 DOI: 10.1142/s1230161220500122
Ryota Kyokawa, H. Moriya, H. Tamura
We consider an open Dicke model made of a single infinite-component vector spin and a single-mode harmonic oscillator assuming a Jaynes-Cummings type interaction between them. We study its algebraic structure and dynamics based on superoperator formalism. It is shown that by an explicit invertible superoperator its Liouvillian is transformed into a sum of two independent Liouvillians that are generated by a dressed spin and a dressed harmonic oscillator, respectively.
我们考虑了一个由单无限分量矢量自旋和单模谐振子组成的开放Dicke模型,假设它们之间存在jines - cummings型相互作用。基于超算子形式论研究了其代数结构和动力学。证明了通过显式可逆超算子将其刘维量转化为分别由修饰自旋和修饰谐振子产生的两个独立的刘维量之和。
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引用次数: 0
A Class of Quasi-Eternal Non-Markovian Pauli Channels and Their Measure 一类拟永恒非马尔可夫泡利通道及其测度
IF 0.8 4区 物理与天体物理 Q3 PHYSICS, MATHEMATICAL Pub Date : 2020-02-26 DOI: 10.1142/S1230161220500195
Shrikant Utagi, V. Rao, R. Srikanth, Subhashis Banerjee
We study a class of qubit non-Markovian general Pauli dynamical maps with multiple singularities in the generator. We discuss a few easy examples involving trigonometric or other nonmonotonic time dependence of the map, and discuss in detail the structure of channels which don’t have any trigonometric functional dependence. We demystify the concept of a singularity here, showing that it corresponds to a point where the dynamics can be regular but the map is momentarily noninvertible, and this gives a basic guideline to construct such non-invertible non-Markovian channels. Most members of the channels in the considered family are quasi-eternally non-Markovian (QENM), which is a broader class of non-Markovian channels than the eternal non-Markovian channels. Specifically, the measure of quasi-eternal non-Markovian (QENM) channels in the considered class is shown to be [Formula: see text] in the isotropic case, and about 0.96 in the anisotropic case.
研究了一类具有多重奇异性的量子比特非马尔可夫一般泡利动态映射。我们讨论了几个简单的涉及映射的三角或其他非单调时间依赖的例子,并详细讨论了没有任何三角函数依赖的通道的结构。我们在这里揭开了奇点概念的神秘面纱,表明它对应于一个点,在这个点上,动力学可以是正则的,但映射暂时是不可逆的,这为构造这种不可逆的非马尔可夫通道提供了一个基本准则。所考虑的通道族中的大多数成员都是准永久非马尔可夫通道(QENM),这是比永久非马尔可夫通道更广泛的一类非马尔可夫通道。具体来说,在所考虑的类别中,准永恒非马尔可夫(QENM)通道的度量在各向同性情况下显示为[公式:见文本],在各向异性情况下约为0.96。
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引用次数: 0
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Open Systems & Information Dynamics
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