Relevant bibliographies by topics / Nonlocalité

Contents

  1. Journal articles
  2. Dissertations / Theses
  3. Books
  4. Book chapters
  5. Conference papers
  6. Reports

Academic literature on the topic 'Nonlocalité'

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Published: 4 June 2021
Last updated: 4 February 2022

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Journal articles on the topic "Nonlocalité"

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TIPLER, FRANK J. "NONLOCALITY AS EVIDENCE FOR A MULTIVERSE COSMOLOGY." Modern Physics Letters A 27, no. 04 (2012): 1250019. http://dx.doi.org/10.1142/s0217732312500198.

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We show that observations of quantum nonlocaltiy can be interpreted as purely local phenomena, provided one assumes that the cosmos is a multiverse. Conversely, the observation of quantum nonlocality can be interpreted as observation evidence for a multiverse cosmology, just as observation of the setting of the Sun can be interpreted as evidence for the Earth's rotation.
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Mirafzali, Sayyed Y., Iman Sargolzahi, Ali Ahanj, Kurosh Javidan, and Mohsen Sarbishaei. "Measurement-induced nonlocality for an arbitrary bipartite state." Quantum Information and Computation 13, no. 5&6 (2013): 479–89. http://dx.doi.org/10.26421/qic13.5-6-8.

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Measurement-induced nonlocality is a measure of nonlocalty introduced by Luo and Fu [Phys. Rev. Lett \textbf{106}, 120401 (2011)]. In this paper, we study the problem of evaluation of Measurement-induced nonlocality (MIN) for an arbitrary $m\times n$ dimensional bipartite density matrix $\rho$ for the case where one of its reduced density matrix, $\rho^{a}$, is degenerate (the nondegenerate case was explained in the preceding reference). Suppose that, in general, $\rho^{a}$ has $d$ degenerate subspaces with dimension $m_{i} (m_{i} \leq m , i=1, 2, ..., d)$. We show that according to the degeneracy of $\rho^{a}$, if we expand $\rho$ in a suitable basis, the evaluation of MIN for an $m\times n$ dimensional state $\rho$, is degraded to finding the MIN in the $m_{i}\times n$ dimensional subspaces of state $\rho$. This method can reduce the calculations in the evaluation of MIN. Moreover, for an arbitrary $m\times n$ state $\rho$ for which $m_{i}\leq 2$, our method leads to the exact value of the MIN. Also, we obtain an upper bound for MIN which can improve the ones introduced in the above mentioned reference. Finally, we explain the evaluation of MIN for $3\times n$ dimensional states in details.
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Weinstein, Steven. "Nonlocality Without Nonlocality." Foundations of Physics 39, no. 8 (2009): 921–36. http://dx.doi.org/10.1007/s10701-009-9305-x.

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Ducuara, Andrés Felipe, Javier Madroñero, and John Henry Reina. "On the Activation of Quantum Nonlocality." Universitas Scientiarum 21, no. 2 (2016): 129. http://dx.doi.org/10.11144/javeriana.sc21-2.otao.

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<p>We report on some quantum properties of physical systems, namely, entanglement, nonlocality, k-copy nonlocality (superactivation of nonlocality), hidden nonlocality (activation of nonlocality through local filtering) and the activation of nonlocality through tensoring and local filtering. The aim of this work is two-fold. First, we provide a review of the numerical procedures that must be followed in order to calculate the aforementioned properties, in particular, for any two-qubit system, and reproduce the bounds for two-qudit Werner states. Second, we use such numerical tools to calculate new bounds of these properties for two-qudit Isotropic states and two-qubit Hirsch states.</p>
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Zhao, Fa, Zhu Liu, and Liu Ye. "Improving of steering and nonlocality via local filtering operation in Heisenberg XY model." Modern Physics Letters A 35, no. 28 (2020): 2050233. http://dx.doi.org/10.1142/s0217732320502338.

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In this work, we mainly study quantum steering and nonlocality of two-qubit Heisenberg [Formula: see text] spin-1/2 chain via local filtering operation. Our analytical results show that quantum steering and nonlocality can be affected by coupling constant [Formula: see text], temperature [Formula: see text], external magnetic field [Formula: see text] and anisotropy constant [Formula: see text]. Quantum steering and nonlocality would degrade with the increase of temperature [Formula: see text] and anisotropy constant [Formula: see text]. When [Formula: see text] is small, we can observe quantum steering and nonlocality increase with [Formula: see text]. When [Formula: see text] getting bigger, what we will see is that steering goes down first, then grows up. We can improve quantum steering and nonlocality via local filtering operation. We chose an appropriate parameter [Formula: see text], the steering and nonlocality can be improved when we fix three in those four parameters. There is a queer phenomenon in some situations that the range of one side for steering and nonlocality can extend greatly by losing them in another side. Therefore, our investigations might shed light on steering and nonlocality under the Heisenberg [Formula: see text] spin chain model and make a little step in the progress of quantum information.
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Naeim, Ihab H., J. Batle, S. Abdalla, and A. Farouk. "Nonlocality dynamics for an eight-qubit model in cavity QEDs." International Journal of Quantum Information 15, no. 05 (2017): 1750035. http://dx.doi.org/10.1142/s0219749917500356.

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We study the nonlocality dynamics for an eight-qubit model in cavity QED, where four atoms are confined in four different cavities, all of them initially prepared in the maximally correlated state of four qubits, which corresponds to the atomic degrees of freedom. The nonlocality evolution for the latter states will show that the corresponding maximal violation of a multipartite Bell inequality will experience revivals at precise times, defining, in analogy with entanglement, nonlocality sudden deaths, as well as nonlocality sudden rebirths. The present contribution paves the way to describe, by employing the nonlocality multipartite correlation measure, collective complex behavior displayed by slightly interacting cavity QED arrays.
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Chen, Ru, and Stephanie Waterman. "Mixing Nonlocality and Mixing Anisotropy in an Idealized Western Boundary Current Jet." Journal of Physical Oceanography 47, no. 12 (2017): 3015–36. http://dx.doi.org/10.1175/jpo-d-17-0011.1.

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AbstractMotivated by the key role of western boundary currents in shaping water mass distribution and gyre water exchanges, this study characterizes mixing in an idealized western boundary current jet using a barotropic quasigeostrophic model with numerical particles deployed. Both the nonlocality of mixing, depicted by nonlocality ellipses, and mixing anisotropy, depicted by mixing ellipses, are estimated. Mixing is more nonlocal within the jet compared to the jet flanks. In general, the size of nonlocality ellipses, a metric of the degree of mixing nonlocality, scales with the eddy velocity magnitude and the equilibration time for diffusivity. The tilt and eccentricity of the nonlocality ellipses, a characterization of the anisotropy of mixing nonlocality, agree with those of momentum flux ellipses in the regions where mixing nonlocality is small. Mixing ellipse characteristics are flow regime dependent. In regions dominated by wave radiation, the mixing ellipses align with the contours of the wave streamfunction and are very anisotropic. Inside the recirculations, however, the mixing ellipses are nearly isotropic. Mixing ellipses are zonally elongated in the jet upstream because of the suppression of cross-jet mixing by the jet and the anisotropy of eddy velocity, and they can have negative minor axis length in the jet downstream, indicating negative cross-jet eddy diffusivity, which is consistent with upgradient eddy fluxes there. Thus, despite significant spatial heterogeneity in mixing nonlocality and anisotropy, in this idealized system at least, spatial patterns in these diagnostics tend to be relatively large scale and tied to larger-scale dynamics. The implications of these results to eddy parameterization and jet dynamics are discussed.
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Vaidman, Lev. "Quantum Nonlocality." Entropy 21, no. 5 (2019): 447. http://dx.doi.org/10.3390/e21050447.

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Pile, David. "Nonlocality simplified." Nature Photonics 7, no. 11 (2013): 848. http://dx.doi.org/10.1038/nphoton.2013.295.

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de Vries, Mark. "Apparent nonlocality." Linguistics in the Netherlands 27 (October 11, 2010): 129–40. http://dx.doi.org/10.1075/avt.27.11dev.

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Dissertations / Theses on the topic "Nonlocalité"

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Toner, Benjamin Francis Preskill John P. Preskill John P. "Quantifying quantum nonlocality /." Diss., Pasadena, Calif. : California Institute of Technology, 2007. http://resolver.caltech.edu/CaltechETD:etd-05222007-125036.

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Azish, Parham. "Residual Bell Nonlocality." Thesis, Uppsala universitet, Materialteori, 2020. http://urn.kb.se/resolve?urn=urn:nbn:se:uu:diva-415162.

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This report provides a new theoretical measure for the nonlocality of an arbitrary three-qubit pure state system similar to the method used to describe tripartite entanglement, resulting in a concept referred to as residual nonlocality, η. This report also investigates the special cases that can be encountered when using η. This method assigns a numerical value between 0 and 1 in order to indicate the degree of nonlocality between three-qubits. It was discovered that η has the characteristic of being consistently larger or equal to the value found for the residual entanglement which can provide further insights regarding the relation between nonlocality and entanglement.
I rapporten föreslås och analyseras ett nytt teoretisk mått för ickelokalitet hos tre-kvantbitsystem på ett liknande sätt till metoden som används för tredelad sammanflätningar. Detta ger en koncept som vi har valt att benämna residual ickelokalitet η. Rapporten undersöker också specialfall som kan påträffas när man använder η. Metoden som läggs fram i rapporten ger ett numeriskt värde mellan 0 och 1 för att visa graden av ickelokalitet mellan kvantbitarna. Vår undersökning visar att η kommer under alla sammanhang vara större eller lika med den graden av tredelad sammanflätning i samma system vilket kan ge en bättre förståelse av relationen mellan sammanflätning och ickelokalitet.
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Dam, Wim van. "Nonlocality and communication complexity." Thesis, University of Oxford, 1999. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.325982.

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Ver, Steeg Gregory Lee Preskill John P. Preskill John P. "Foundational aspects of nonlocality /." Diss., Pasadena, Calif. : California Institute of Technology, 2009. http://resolver.caltech.edu/CaltechETD:etd-05282009-115941.

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Würflinger, Lars Erik. "Nonlocality in multipartite correlation networks." Doctoral thesis, Universitat Politècnica de Catalunya, 2013. http://hdl.handle.net/10803/129918.

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Despite the success of quantum mechanics in predicting the outcomes of experiments in many branches of physics, the foundations of the theory have remained subject of research and dispute. At the basis of this struggle with the theory lie the phenomena of nonlocality and entanglement. Since it was first predicted by Bell in 1964, nonlocality was not only verified in numerous experiments, but also identified as a useful resource for quantum information processing. Thus, the study of nonlocality is important both from a fundamental point of view and with respect to new applications in quantum information theory, such as secure cryptography and randomness generation. The identification of entanglement as a resource for quantum information led to a strong theoretical effort devoted to its characterisation and detection. Many of the resulting mathematical tools find application in several domains of physics. Although the only known way to create nonlocal correlations is to measure entangled quantum systems, it has been shown that entanglement and nonlocality constitute two inequivalent properties. Therefore, in the light of the success of entanglement theory, it is of interest to also devise a resource theory of nonlocality. The task of this thesis is to develop such a theoretical framework for the characterisation of nonlocality as a resource. To gain a better understanding of nonlocal correlations it will be necessary to investigate correlation scenarios that go beyond the situation originally considered by Bell. In doing so, this thesis provides new description of nonlocality that also have implications for the characterisation of quantum correlations and the detection of new forms of nonlocality. The first question we address is how nonlocality can consistently be defined in a scenario of arbitrarily many parties that may collaborate among each other. To this end we recognise which are the allowed physical operations in this situation and then define nonlocality as the resource that cannot be created by these operations. Our approach shows that the conventional definition of multipartite nonlocality, adopted by the community so far, is inconsistent with this operational definition; we further propose and analyse new models that do not suffer from these inconsistencies. Furthermore, we show that our findings have implications for the characterisation of quantum correlations. A recent approach to describe the set of quantum correlation consists in using principles inspired from information theory. By using a special instance of the models we defined earlier we show a fundamental limitation of this approach: no bipartite information principle is sufficient to single out the set of quantum correlations from the set of nonsignalling correlations. We then developed a description of nonlocality in an even more generalised scenario of several parties. Motivated by a result of Popescu we study scenarios where the parties are allowed to perform not only a single but sequences of measurements on their systems. Characterising nonlocality also in this scenario in operational terms and defining local models compatible with this definition, we show that a new form of nonlocality can be detected Lastly, we examine the problem of detecting the presence of nonlocality in a multipartite scenario when one is given only partial access to the global system. We find that one can verify that the total system must display nonlocality, even though the accessible subsystems only exhibit local correlations.
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Bourdoncle, Boris. "Quantifying randomness from Bell nonlocality." Doctoral thesis, Universitat Politècnica de Catalunya, 2019. http://hdl.handle.net/10803/666591.

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The twentieth century was marked by two scientific revolutions. On the one hand, quantum mechanics questioned our understanding of nature and physics. On the other hand, came the realisation that information could be treated as a mathematical quantity. They together brought forward the age of information. A conceptual leap took place in the 1980's, that consisted in treating information in a quantum way as well. The idea that the intuitive notion of information could be governed by the counter-intuitive laws of quantum mechanics proved extremely fruitful, both from fundamental and applied points of view. The notion of randomness plays a central role in that respect. Indeed, the laws of quantum physics are probabilistic: that contrasts with thousands of years of physical theories that aimed to derive deterministic laws of nature. This, in turn, provides us with sources of random numbers, a crucial resource for information protocols. The fact that quantum theory only describes probabilistic behaviours was for some time regarded as a form of incompleteness. But nonlocality, in the sense of Bell, showed that this was not the case: the laws of quantum physics are inherently random, i.e., the randomness they imply cannot be traced back to a lack of knowledge. This observation has practical consequences: the outputs of a nonlocal physical process are necessarily unpredictable. Moreover, the random character of these outputs does not depend on the physical system, but only of its nonlocal character. For that reason, nonlocality-based randomness is certified in a device-independent manner. In this thesis, we quantify nonlocality-based randomness in various frameworks. In the first scenario, we quantify randomness without relying on the quantum formalism. We consider a nonlocal process and assume that it has a specific causal structure that is only due to how it evolves with time. We provide trade-offs between nonlocality and randomness for the various causal structures that we consider. Nonlocality-based randomness is usually defined in a theoretical framework. In the second scenario, we take a practical approach and ask how much randomness can be certified in a practical situation, where only partial information can be gained from an experiment. We describe a method to optimise how much randomness can be certified in such a situation. Trade-offs between nonlocality and randomness are usually studied in the bipartite case, as two agents is the minimal requirement to define nonlocality. In the third scenario, we quantify how much randomness can be certified for a tripartite process. Though nonlocality-based randomness is device-independent, the process from which randomness is certified is actually realised with a physical state. In the fourth scenario, we ask what physical requirements should be imposed on the physical state for maximal randomness to be certified, and more specifically, how entangled the underlying state should be. We show that maximal randomness can be certified from any level of entanglement.
El siglo XX estuvo marcado por dos revoluciones científicas. Por un lado, la mecánica cuántica cuestionó nuestro entendimiento de la naturaleza y de la física. Por otro lado, quedó claro que la información podía ser tratada como un objeto matemático. Juntos, ambas revoluciones dieron inicio a la era de la información. Un salto conceptual ocurrió en los años 80: se descubrió que la información podía ser tratada de manera cuántica. La idea de que la noción intuitiva de información podía ser gobernada por las leyes contra intuitivas de la mecánica cuántica resultó extremadamente fructífera tanto desde un punto de vista teórico como práctico. El concepto de aleatoriedad desempeña un papel central en este respecto. En efecto, las leyes de la física cuántica son probabilistas, lo que contrasta con siglos de teorías físicas cuyo objetivo era elaborar leyes deterministas de la naturaleza. Además, esto constituye una fuente de números aleatorios, un recurso crucial para criptografía. El hecho de que la física cuántica solo describe comportamientos aleatorios fue a veces considerado como una forma de incompletitud en la teoría. Pero la no-localidad, en el sentido de Bell, probó que no era el caso: las leyes cuánticas son intrínsecamente probabilistas, es decir, el azar que contienen no puede ser atribuido a una falta de conocimiento. Esta observación tiene consecuencias prácticas: los datos procedentes de un proceso físico no-local son necesariamente impredecibles. Además, el carácter aleatorio de estos datos no depende del sistema físico, sino solo de su carácter no-local. Por esta razón, el azar basado en la no-localidad está certificado independientemente del dispositivo físico. En esta tesis, cuantificamos el azar basado en la no-localidad en varios escenarios. En el primero, no utilizamos el formalismo cuántico. Estudiamos un proceso no-local dotado de varias estructuras causales en relación con su evolución temporal, y calculamos las relaciones entre aleatoriedad y no-localidad para estas diferentes estructuras causales. El azar basado en la no-localidad suele ser definido en un marco teórico. En el segundo escenario, adoptamos un enfoque práctico, y examinamos la relación entre aleatoriedad y no-localidad en una situación real, donde solo tenemos una información parcial, procedente de un experimento, sobre el proceso. Proponemos un método para optimizar la aleatoriedad en este caso. Hasta ahora, las relaciones entre aleatoriedad y no-localidad han sido estudiadas en el caso bipartito, dado que dos agentes forman el requisito mínimo para definir el concepto de no-localidad. En el tercer escenario, estudiamos esta relación en el caso tripartito. Aunque el azar basado en la no-localidad no depende del dispositivo físico, el proceso que sirve para generar azar debe sin embargo ser implementado con un estado cuántico. En el cuarto escenario, preguntamos si hay que imponer requisitos sobre el estado para poder certificar una máxima aleatoriedad de los resultados. Mostramos que se puede obtener la cantidad máxima de aleatoriedad indiferentemente del nivel de entrelazamiento del estado cuántico.
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Lerays, Virginie. "Quantum nonlocality and communication complexity." Paris 7, 2014. http://www.theses.fr/2014PA077151.

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Les fondements de l'informatique ont subi un bouleversement face à l'émergence du calcul quantique comme nouveau modèle de calcul. Nous nous intéresserons dans cette thèse à la complexité de la communication, vue sous l'angle de la théorie de l'information quantique. En complexité de la communication, on cherche à savoir combien de communication il faut pour résoudre des problèmes où les entrées sont réparties entre les entités de calcul. Cette thèse présente un moyen d'obtenir des bornes inférieures en complexité de la communication en exploitant des idées liées à l'étude de phénomènes quantiques tels que la nonlocalité. Ces méthodes sont alors comparées aux méthodes déjà connues dans la littérature et permettent d'obtenir une nouvelle famille d'inégalités de Bell. Nous montrons aussi dans cette thèse, en utilisant les connections entre complexité de la communication et nonlocalité quantique, que toutes les bornes inférieures connues utilisées en complexité de la communication sont des bornes inférieures pour la complexité de l'information. Ceci renforce l'idée que ces deux quantités sont équivalentes et permet d'obtenir plusieurs résultats de sommes directes en complexité de la communication pour des fonctions souvent étudiées
Quantum computing raises a lot of questions related to the foundations of computing. We study, in this thesis, a complexity model called communication complexity, where we study the amount of communication required to solve a distributed task. We study this model from the perspective of quantum information theory. This thesis introduces a new way of obtaining lower bounds on communication complexity, using ideas developed in the study of quantum nonlocality. These methods are compared to previously known lower-bound methods and allow us to define a new family of Bell inequalities. We also prove in this thesis that ail previously known lower bounds for communication complexity are also lower bounds on information complexity. This witnesses the potential equivalence between these two measures of complexity and allows us to obtain direct sum results on the communication complexity of very-well studied functions
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Silva, Ralph Francisco. "Entanglement, nonlocality, postselection and thermodynamics." Thesis, University of Bristol, 2015. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.686187.

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In this second part of the thesis, we turn to the study of thermodynamics at the quantum scale, with a special focus on small thermal machines. To begin with, in Chapter 4, we look at the concept of a virtual temperature, as introduced in [43]. This is a temperature calculated for any pair of energy levels in a diagonal state by matching the ratio of its populations to the Gibbs state. The small quantum fridge introduced in Chapter 5, as well as all of the other small quantum thermal machines may be understood in terms of the virtual temperatures that they are able to generate within a system. We use the concept of virtual temperatures to construct an elegant and illuminating proof of the notion of complete passivity. A passive state [44] is one from which no work may be extracted from a unitary, while complete passivity refers to the property that no work can be extracted from multiple copies of a state.
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Berkovitz, Joseph Zvi. "Quantum nonlocality : an analysis of the implications of Bell's Theorem and quantum correlations for nonlocality." Thesis, University of Cambridge, 1996. https://www.repository.cam.ac.uk/handle/1810/265449.

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Bell's Theorem demonstrates that factorizable theories for the EPR experiment (EPR) cannot reproduce the quantum correlations. Factorizability is motivated by various locality conditions. So to understand the nature of nonlocality in EPR, we first need to understand the conceptual relations between factorizability, these various locality conditions and the nature of the quantum correlations. That is the main focus of my thesis. My main conclusion is that these conceptual relations are more subtle than the literature has usually suggested. Chapter 1 is a general introduction. In Chapter 2, I review the general framework of factorizable stochastic theories for EPR. I argue that factorizability can be motivated by various locality conditions, even in theories that admit time-dependent states and take the measurement interactions to be neither instantaneous, nor simultaneous. In Chapter 3, I focus on Cartwright' s (1989) and Humphreys' (1989) theories of probabilistic causation for singular events, which are based on modifications of traditional causal linear modelling. I argue (against Cartwright) that local models for EPR in the framework of these theories are committed to factorizability; and so they cannot reproduce the EPR correlations. In Chapter 4, I turn to Stochastic-Einstein Locality (SEL). Hellman (1982) proposed that SEL with some provisos characterizes the No-Superluminal-Action (NSA) of the Special Theory of Relativity (STR), and he argued that SEL is not violated in EPR. Butterfield (1994) proposed that SEL (without Hellman's provisos) characterizes the lack of superluminal Lewisian causation, and he argued that SEL is violated in EPR. I argue that SEL (without Hellman's provisos) is motivated by NSA and spatiotemporal separability. Thus, the violation of SEL might arise from the failure of spatiotemporal separability. And this failure is compatible with NSA and superluminal Lewisian causation. Accordingly, Hellman's and Butterfield's views need not be in tension. In Chapter 5, I focus on the implications for nonlocality of Jarrett's (1984) analysis of factorizability into "locality" and "completeness". I argue that although this analysis cannot distinguish between failures of factorizability which are compatible with STR and those which are not, it is significant for clarifying the implications of Bell's theorem for nonlocality. In Chapter 6, I qmsider three arguments that are intended to deny superluminal causal propagation in EPR, and a fourth argument that is intended to establish the opposite conclusion. I argue that in various ways these arguments have gone wrong. Three of these argument rely on implicit assumptions that have been overlooked. Accordingly, two of them reached a reasonable conclusion, i.e. the failure of separability, for the wrong reasons; whereas the third reached a wrong conclusion, i.e. that the failure of the contiguity of causal processes explains the failure of factorizability in EPR. The fourth relies on a wrong assumption, and thus it reaches a too strong conclusion, that the EPR correlations require superluminal action. My main conclusion is that the quantum correlations require nonseparability . In Chapter 7, I focus on decision theory in the context of EPR. In both EPR and the famous Newcomb's problem (NewProb), there are unscreenable-off correlations. I argue that NewProb can be related to EPR, in the sense that a NewProb can be realized by that experiment.
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Skrzypczyk, Paul Alan. "Aspects of nonlocality and quantum thermodynamics." Thesis, University of Bristol, 2011. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.550302.

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This thesis is a tale of two stories. The first half of this thesis is dedicated to the study of nonlocality. We know that nature is inherently nonlocal, however, the nonlocal correlations allowed by quantum mechanics are limited; we could conceivably have correlations which are 'more' nonlocal and still cause no conflict with relativity. In this thesis I explore this limita- tion by studying nonlocality beyond quantum mechanics from a number of directions, relating mostly to dynamics and transformations. I show that the analogue of entanglement swapping and teleportation can in fact be implemented in a maximally nonlocal theory, as well as in theories with arbitrary limits on their nonlocality, Furthermore I show that nonlocality can be distilled, similarly to entanglement. This leads on to the study of when a nonlocal theory is dosed under a natural set of operations. Finally I make a tentative attempt at studying measures of nonlocality, by introducing notions of nonlocal cost and distillable nonlocality. The second half of this thesis is dedicated to the study of quantum thermodynamics. I explore the question of what are the absolute limits on the size of thermal machines? I present simple models of both quantum refrigerators as well as work-producing quantum heat engines, the smallest consisting of only a single qutrit coupled to two thermal baths. I show that both machines can reach the Carnot efficiency, and also that the refrigerator is able to cool towards absolute zero.
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Books on the topic "Nonlocalité"

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Grib, A. A. Nonlocality in Quantum Physics. Springer US, 1999.

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Grib, Andrey Anatoljevich, and Waldyr Alves Rodrigues. Nonlocality in Quantum Physics. Springer US, 1999. http://dx.doi.org/10.1007/978-1-4615-4687-0.

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Bell, Mary, and Shan Gao, eds. Quantum Nonlocality and Reality. Cambridge University Press, 2016. http://dx.doi.org/10.1017/cbo9781316219393.

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A, Rodrigues W., ed. Nonlocality in quantum physics. Kluwer Academic, 1999.

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Incompleteness, nonlocality, and realism: A prolegomenon to the philosophy of quantum mechanics. Clarendon Press, 1987.

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Lam, M. M. A computer simulation of nonlocality using the causal interpretation of quantum mechanics. University of Portsmouth, 1993.

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Driessen, Alfred, and Antoine Suarez, eds. Mathematical Undecidability, Quantum Nonlocality and the Question of the Existence of God. Springer Netherlands, 1997. http://dx.doi.org/10.1007/978-94-011-5428-4.

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Driessen, Alfred. Mathematical Undecidability, Quantum Nonlocality and the Question of the Existence of God. Springer Netherlands, 1997.

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Arraj, Jim. The mystery of matter: Nonlocality, morphic resonance, synchronicity, and the philosophy of nature of Thomas Aquinas. Inner Growth Books, 1996.

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The mystery of matter: Nonlocality, morphic resonance, synchronicity, and the philosophy of nature of Thomas Aquinas. Inner Growth Books and Videos, 1996.

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Book chapters on the topic "Nonlocalité"

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Dürr, Detlef, and Dustin Lazarovici. "Nonlocality." In Understanding Quantum Mechanics. Springer International Publishing, 2020. http://dx.doi.org/10.1007/978-3-030-40068-2_10.

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Dürr, Detlef, and Stefan Teufel. "Nonlocality." In Bohmian Mechanics. Springer Berlin Heidelberg, 2009. http://dx.doi.org/10.1007/b99978_10.

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Stapp, Henry. "Nonlocality." In Compendium of Quantum Physics. Springer Berlin Heidelberg, 2009. http://dx.doi.org/10.1007/978-3-540-70626-7_125.

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Mahler, Günter. "Temporal Nonlocality." In On Quanta, Mind and Matter. Springer Netherlands, 1999. http://dx.doi.org/10.1007/978-94-011-4581-7_5.

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Goswami, Amit. "Quantum Nonlocality." In The Physicists’ View of Nature. Springer US, 2001. http://dx.doi.org/10.1007/978-1-4615-0527-3_14.

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Home, Dipankar. "Quantum Nonlocality." In Conceptual Foundations of Quantum Physics. Springer US, 1997. http://dx.doi.org/10.1007/978-1-4757-9808-1_4.

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Bancal, Jean-Daniel. "Quantifying Multipartite Nonlocality." In Springer Theses. Springer International Publishing, 2013. http://dx.doi.org/10.1007/978-3-319-01183-7_5.

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Bell, John S. "Indeterminism and Nonlocality." In Mathematical Undecidability, Quantum Nonlocality and the Question of the Existence of God. Springer Netherlands, 1997. http://dx.doi.org/10.1007/978-94-011-5428-4_7.

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Uchaikin, Vladimir V. "Heredity and Nonlocality." In Fractional Derivatives for Physicists and Engineers. Springer Berlin Heidelberg, 2013. http://dx.doi.org/10.1007/978-3-642-33911-0_1.

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Tsinober, Arkady. "Nonlocality in Turbulence." In Sedimentation and Sediment Transport. Springer Netherlands, 2003. http://dx.doi.org/10.1007/978-94-017-0347-5_2.

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Conference papers on the topic "Nonlocalité"

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MASHHOON, B. "RELATIVITY AND NONLOCALITY." In Proceedings of the XXIII Spanish Relativity Meeting. WORLD SCIENTIFIC, 2001. http://dx.doi.org/10.1142/9789812810021_0010.

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MASHHOON, BAHRAM. "GRAVITATION AND NONLOCALITY." In Proceedings of the 25th Johns Hopkins Workshop on Current Problems in Particle Theory. WORLD SCIENTIFIC, 2003. http://dx.doi.org/10.1142/9789812791368_0003.

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AERTS, DIEDERIK, MAREK CZACHOR, and THOMAS DURT. "PROBING THE STRUCTURE OF QUANTUM MECHANICS." In Nonlinearity, Nonlocality, Computation and Axiomatics. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812778024_0001.

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AERTS, DIEDERIK, and FRANK VALCKENBORGH. "THE LINEARITY OF QUANTUM MECHANICS AT STAKE: THE DESCRIPTION OF SEPARATED QUANTUM ENTITIES." In Nonlinearity, Nonlocality, Computation and Axiomatics. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812778024_0002.

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AERTS, DIEDERIK, and FRANK VALCKENBORGH. "LINEARITY AND COMPOUND PHYSICAL SYSTEMS: THE CASE OF TWO SEPARATED SPIN 1/2 ENTITIES." In Nonlinearity, Nonlocality, Computation and Axiomatics. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812778024_0003.

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AERTS, DIEDERIK. "BEING AND CHANGE: FOUNDATIONS OF A REALISTIC OPERATIONAL FORMALISM." In Nonlinearity, Nonlocality, Computation and Axiomatics. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812778024_0004.

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DURT, THOMAS, and BART D'HOOGHE. "THE CLASSICAL LIMIT OF THE LATTICE-THEORETICAL ORTHOCOMPLEMENTATION IN THE FRAMEWORK OF THE HIDDEN-MEASUREMENT APPROACH." In Nonlinearity, Nonlocality, Computation and Axiomatics. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812778024_0005.

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AERTS, DIEDERIK, and DIDIER DESES. "STATE PROPERTY SYSTEMS AND CLOSURE SPACES: EXTRACTING THE CLASSICAL EN NONCLASSICAL PARTS." In Nonlinearity, Nonlocality, Computation and Axiomatics. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812778024_0006.

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AERTS, SVEN. "HIDDEN MEASUREMENTS FROM CONTEXTUAL AXIOMATICS." In Nonlinearity, Nonlocality, Computation and Axiomatics. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812778024_0007.

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DURT, THOMAS, JACQUES BAUDON, RENAUD MATHEVET, JACQUES ROBERT, and BRUNO VIARIS DE LESEGNO. "MEMORY EFFECTS IN ATOMIC INTERFEROMETRY: A NEGATIVE RESULT." In Nonlinearity, Nonlocality, Computation and Axiomatics. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812778024_0008.

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Reports on the topic "Nonlocalité"

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Silling, Stewart Andrew. Origin and effect of nonlocality in a layered composite. Office of Scientific and Technical Information (OSTI), 2014. http://dx.doi.org/10.2172/1147358.

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