Results for 'Finite-time measurement'

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  1.  15
    An r-Order Finite-Time State Observer for Reaction-Diffusion Genetic Regulatory Networks with Time-Varying Delays.Xiaofei Fan, Yantao Wang, Ligang Wu & Xian Zhang - 2018 - Complexity 2018:1-15.
    It will be settled out for the open problem of designing an r-order finite-time state observer for reaction-diffusion genetic regulatory networks with time-varying delays. By assuming the Dirichlet boundary conditions, aiming to estimate the mRNA and protein concentrations via available network measurements. Firstly, sufficient F-T stability conditions for the filtering error system have been investigated via constructing an appropriate Lyapunov–Krasovskii functional and using several integral inequalities and convex technique simultaneously. These conditions are delay-dependent and reaction-diffusion-dependent and can (...)
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  2.  41
    How Much Time Does a Measurement Take?Carlos Alexandre Brasil, L. A. de Castro & R. D. J. Napolitano - 2013 - Foundations of Physics 43 (5):642-655.
    We consider the problem of measurement using the Lindblad equation, which allows the introduction of time in the interaction between the measured system and the measurement apparatus. We use analytic results, valid for weak system-environment coupling, obtained for a two-level system in contact with a measurer (Markovian interaction) and a thermal bath (non-Markovian interaction), where the measured observable may or may not commute with the system-environment interaction. Analysing the behavior of the coherence, which tends to a value (...)
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  3.  45
    The ultrametric Hilbert-space description of quantum measurements with a finite exactness.Andrew Khrennikov - 1996 - Foundations of Physics 26 (8):1033-1054.
    We provide a mathematical description of quantum measurements with a finite exactness. The exactness of a quantum measurement is used as a new metric on the space of quantum states. This metric differs very much from the standard Euclidean metric. This is the so-called ultrametric. We show that a finite exactness of a quantum measurement cannot he described by real numbers. Therefore, we must change the basic number field. There exist nonequivalent ultrametric Hilbert space representations already (...)
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  4.  66
    Physics and the Measurement of Continuous Variables.R. N. Sen - 2008 - Foundations of Physics 38 (4):301-316.
    This paper addresses the doubts voiced by Wigner about the physical relevance of the concept of geometrical points by exploiting some facts known to all but honored by none: Almost all real numbers are transcendental; the explicit representation of any one will require an infinite amount of physical resources. An instrument devised to measure a continuous real variable will need a continuum of internal states to achieve perfect resolution. Consequently, a laboratory instrument for measuring a continuous variable in a (...) time can report only a finite number of values, each of which is constrained to be a rational number. It does not matter whether the variable is classical or quantum-mechanical. Now, in von Neumann’s measurement theory (von Neumann, Mathematical Foundations of Quantum Mechanics, Princeton University Press, Princeton, [1955]), an operator A with a continuous spectrum—which has no eigenvectors—cannot be measured, but it can be approximated by operators with discrete spectra which are measurable. The measurable approximant F(A) is not canonically determined; it has to be chosen by the experimentalist. It is argued that this operator can always be chosen in such a way that Sewell’s results (Sewell in Rep. Math. Phys. 56: 271, [2005]; Sewell, Lecture given at the J.T. Lewis Memorial Conference, Dublin, [2005]) on the measurement of a hermitian operator on a finite-dimensional vector space (described in Sect. 3.2) constitute an adequate resolution of the measurement problem in this theory. From this follows our major conclusion, which is that the notion of a geometrical point is as meaningful in nonrelativistic quantum mechanics as it is in classical physics. It is necessary to be sensitive to the fact that there is a gap between theoretical and experimental physics, which reveals itself tellingly as an error inherent in the measurement of a continuous variable. (shrink)
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  5.  46
    How to solve the measurement problem of quantum mechanics.Jeffrey Bub - 1988 - Foundations of Physics 18 (7):701-722.
    A solution to the measurement problem of quantum mechanics is proposed within the framework of an intepretation according to which only quantum systems with an infinite number of degrees of freedom have determinate properties, i.e., determinate values for (some) observables of the theory. The important feature of the infinite case is the existence of many inequivalent irreducible Hilbert space representations of the algebra of observables, which leads, in effect, to a restriction on the superposition principle, and hence the possibility (...)
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  6. Probing finite coarse-grained virtual Feynman histories with sequential weak values.Danko D. Georgiev & Eliahu Cohen - 2018 - Physical Review A 97 (5):052102.
    Feynman's sum-over-histories formulation of quantum mechanics has been considered a useful calculational tool in which virtual Feynman histories entering into a coherent quantum superposition cannot be individually measured. Here we show that sequential weak values, inferred by consecutive weak measurements of projectors, allow direct experimental probing of individual virtual Feynman histories, thereby revealing the exact nature of quantum interference of coherently superposed histories. Because the total sum of sequential weak values of multitime projection operators for a complete set of orthogonal (...)
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  7. Infinite value and finitely additive value theory.Peter Vallentyne & Shelly Kagan - 1997 - Journal of Philosophy 94 (1):5-26.
    000000001. Introduction Call a theory of the good—be it moral or prudential—aggregative just in case (1) it recognizes local (or location-relative) goodness, and (2) the goodness of states of affairs is based on some aggregation of local goodness. The locations for local goodness might be points or regions in time, space, or space-time; or they might be people, or states of nature.1 Any method of aggregation is allowed: totaling, averaging, measuring the equality of the distribution, measuring the minimum, (...)
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  8.  73
    Quantum measurements and supertasks.Alisa Bokulich - 2003 - International Studies in the Philosophy of Science 17 (2):127 – 136.
    This article addresses the question whether supertasks are possible within the context of non-relativistic quantum mechanics. The supertask under consideration consists of performing an infinite number of quantum mechanical measurements in a finite amount of time. Recent arguments in the physics literature claim to show that continuous measurements, understood as N discrete measurements in the limit where N goes to infinity, are impossible. I show that there are certain kinds of measurements in quantum mechanics for which these arguments (...)
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  9.  35
    Comparing direct and indirect measures of sequence learning.Axel Cleeremans - unknown
    Comparing the relative sensitivity of direct and indirect measures of learning is proposed as the best way to provide evidence for unconscious learning when both conceptual and operative definitions of awareness are lacking. This approach was first proposed by Reingold & Merikle (1988) in the context of subliminal perception. In this paper, we apply it to a choice reaction time task in which the material is generated based on a probabilistic finite-state grammar (Cleeremans, 1993). We show (1) that (...)
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  10.  16
    Measuring Inconsistency in Some Logics with Modal Operators.John Grant - 2020 - Studia Logica 109 (3):581-605.
    The first mention of the concept of an inconsistency measure for sets of formulas in first-order logic was given in 1978, but that paper presented only classifications for them. The first actual inconsistency measure with a numerical value was given in 2002 for sets of formulas in propositional logic. Since that time, researchers in logic and AI have developed a substantial theory of inconsistency measures. While this is an interesting topic from the point of view of logic, an important (...)
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  11.  9
    Space-Time Quantization.A. Meessen - 2005 - Revista Portuguesa de Filosofia 61 (1):39 - 59.
    The article shows that the postulate of a space-time continuum is not a logical necessity, since it is possible to construct a theory, where the ultimate limit for the smallest measurable distance a is finite. This quantum of length is a universal constant, like the light velocity c and Planck's constant h. The generalized theory implies that the total energy content of our Universe Eu = hc/2a and that velocities v > c are possible for material bodies, when (...)
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  12.  18
    Aristotelian Time.Dionysios A. Anapolitanos & Demetra Christopoulou - 2019 - Metaphysica 20 (1):35-49.
    In this paper we offer a critical account of Aristotelian theory of time. After a brief presentation of the main views of Aristotle on the infinite, we focus the attention to the status of points with respect to the potentiality-actuality distinction. Then we address Aristotle’s views on time on the basis of the Aristotelian notion of continuity. We construe the “nows” as potentialities awaiting to be actualized. We show that it is the intervention of an agent, who, through (...)
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  13. Comparing direct and indirect measures of sequence learning.Jimenez Luis, Mendez Castor & Cleeremans Axel - 1996 - Journal of Experimental Psychology 22 (4):948-969.
    Comparing the relative sensitivity of direct and indirect measures of learning is proposed as the best way to provide evidence for unconscious learning when both conceptual and operative definitions of awareness are lacking. This approach was first proposed by Reingold & Merikle (1988) in the context of subliminal perception. In this paper, we apply it to a choice reaction time task in which the material is generated based on a probabilistic finite-state grammar (Cleeremans, 1993). We show (1) that (...)
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  14.  7
    Space, Time and the Limits of Human Understanding.Giancarlo Ghirardi & Shyam Wuppuluri (eds.) - 2016 - Cham: Imprint: Springer.
    In this compendium of essays, some of the world's leading thinkers discuss their conceptions of space and time, as viewed through the lens of their own discipline. With an epilogue on the limits of human understanding, this volume hosts contributions from six or more diverse fields. It presumes only rudimentary background knowledge on the part of the reader. Time and again, through the prism of intellect, humans have tried to diffract reality into various distinct, yet seamless, atomic, yet (...)
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  15. On the Traversal Time of Barriers.Horst Aichmann & Günter Nimtz - 2014 - Foundations of Physics 44 (6):678-688.
    Fifty years ago Hartman studied the barrier transmission time of wave packets (J Appl Phys 33:3427–3433, 1962). He was inspired by the tunneling experiments across thin insulating layers at that time. For opaque barriers he calculated faster than light propagation and a transmission time independent of barrier length, which is called the Hartman effect. A faster than light (FTL or superluminal) wave packet velocity was deduced in analog tunneling experiments with microwaves and with infrared light thirty years (...)
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  16. Space, Time and Limits of Human Understanding.Shyam Wuppuluri & Giancarlo Ghirardi (eds.) - 2017 - Cham: Springer.
    In this compendium of essays, some of the world's leading thinkers discuss their conceptions of space and time, as viewed through the lens of their own discipline. With an epilogue on the limits of human understanding, this volume hosts contributions from six or more diverse fields. It presumes only rudimentary background knowledge on the part of the reader. Time and again, through the prism of intellect, humans have tried to diffract reality into various distinct, yet seamless, atomic, yet (...)
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  17.  31
    On Relation Between Linear Temporal Logic and Quantum Finite Automata.Amandeep Singh Bhatia & Ajay Kumar - 2020 - Journal of Logic, Language and Information 29 (2):109-120.
    Linear temporal logic is a widely used method for verification of model checking and expressing the system specifications. The relationship between theory of automata and logic had a great influence in the computer science. Investigation of the relationship between quantum finite automata and linear temporal logic is a natural goal. In this paper, we present a construction of quantum finite automata on finite words from linear-time temporal logic formulas. Further, the relation between quantum finite automata (...)
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  18.  98
    Quantifiers in TIME and SPACE. Computational Complexity of Generalized Quantifiers in Natural Language.Jakub Szymanik - 2009 - Dissertation, University of Amsterdam
    In the dissertation we study the complexity of generalized quantifiers in natural language. Our perspective is interdisciplinary: we combine philosophical insights with theoretical computer science, experimental cognitive science and linguistic theories. -/- In Chapter 1 we argue for identifying a part of meaning, the so-called referential meaning (model-checking), with algorithms. Moreover, we discuss the influence of computational complexity theory on cognitive tasks. We give some arguments to treat as cognitively tractable only those problems which can be computed in polynomial (...). Additionally, we suggest that plausible semantic theories of the everyday fragment of natural language can be formulated in the existential fragment of second-order logic. -/- In Chapter 2 we give an overview of the basic notions of generalized quantifier theory, computability theory, and descriptive complexity theory. -/- In Chapter 3 we prove that PTIME quantifiers are closed under iteration, cumulation and resumption. Next, we discuss the NP-completeness of branching quantifiers. Finally, we show that some Ramsey quantifiers define NP-complete classes of finite models while others stay in PTIME. We also give a sufficient condition for a Ramsey quantifier to be computable in polynomial time. -/- In Chapter 4 we investigate the computational complexity of polyadic lifts expressing various readings of reciprocal sentences with quantified antecedents. We show a dichotomy between these readings: the strong reciprocal reading can create NP-complete constructions, while the weak and the intermediate reciprocal readings do not. Additionally, we argue that this difference should be acknowledged in the Strong Meaning hypothesis. -/- In Chapter 5 we study the definability and complexity of the type-shifting approach to collective quantification in natural language. We show that under reasonable complexity assumptions it is not general enough to cover the semantics of all collective quantifiers in natural language. The type-shifting approach cannot lead outside second-order logic and arguably some collective quantifiers are not expressible in second-order logic. As a result, we argue that algebraic (many-sorted) formalisms dealing with collectivity are more plausible than the type-shifting approach. Moreover, we suggest that some collective quantifiers might not be realized in everyday language due to their high computational complexity. Additionally, we introduce the so-called second-order generalized quantifiers to the study of collective semantics. -/- In Chapter 6 we study the statement known as Hintikka's thesis: that the semantics of sentences like ``Most boys and most girls hate each other'' is not expressible by linear formulae and one needs to use branching quantification. We discuss possible readings of such sentences and come to the conclusion that they are expressible by linear formulae, as opposed to what Hintikka states. Next, we propose empirical evidence confirming our theoretical predictions that these sentences are sometimes interpreted by people as having the conjunctional reading. -/- In Chapter 7 we discuss a computational semantics for monadic quantifiers in natural language. We recall that it can be expressed in terms of finite-state and push-down automata. Then we present and criticize the neurological research building on this model. The discussion leads to a new experimental set-up which provides empirical evidence confirming the complexity predictions of the computational model. We show that the differences in reaction time needed for comprehension of sentences with monadic quantifiers are consistent with the complexity differences predicted by the model. -/- In Chapter 8 we discuss some general open questions and possible directions for future research, e.g., using different measures of complexity, involving game-theory and so on. -/- In general, our research explores, from different perspectives, the advantages of identifying meaning with algorithms and applying computational complexity analysis to semantic issues. It shows the fruitfulness of such an abstract computational approach for linguistics and cognitive science. (shrink)
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  19.  22
    Finite-Time Switching Control of Nonholonomic Mobile Robots for Moving Target Tracking Based on Polar Coordinates.Hua Chen, Shen Xu, Lulu Chu, Fei Tong & Lei Chen - 2018 - Complexity 2018:1-9.
    In this paper, finite-time tracking problem of nonholonomic mobile robots for a moving target is considered. First of all, polar coordinates are used to characterize the distance and azimuth between the moving target and the robot. Then, based on the distance and azimuth transported from the sensor installed on the robot, a finite-time tracking control law is designed for the nonholonomic mobile robot by the switching control method. Rigorous proof shows that the tracking error converges to (...)
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  20.  35
    On the description of multiple measurements of an unstable state.M. A. Braun & K. Urbanowski - 1992 - Foundations of Physics 22 (4):617-630.
    The nondecay probability of an unstable particle at a definite moment of time is investigated provided this particle existed at all earlier observation moments separated with the time interval Δ. Using the usual postulates for quantum measurements it is proved that this probability is described by the exponential function of Δ>0, and it tends to 1 as Δ → 0. An approximate formula is found for the effective decay width Γ(Δ) appearing in the case of multiple measurements. It (...)
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  21. Finite-Time Destruction of Entanglement and Non-Locality by Environmental Influences.Kevin Ann & Gregg Jaeger - 2009 - Foundations of Physics 39 (7):790-828.
    Entanglement and non-locality are non-classical global characteristics of quantum states important to the foundations of quantum mechanics. Recent investigations have shown that environmental noise, even when it is entirely local in influence, can destroy both of these properties in finite time despite giving rise to full quantum state decoherence only in the infinite time limit. These investigations, which have been carried out in a range of theoretical and experimental situations, are reviewed here.
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  22.  7
    Finite-Time Control for a Coupled Four-Tank Liquid Level System Based on the Port-Controlled Hamiltonian Method.Tao Xu, Haisheng Yu & Jinpeng Yu - 2020 - Complexity 2020:1-14.
    This work investigates the finite-time control problem for a nonlinear four-tank cross-coupled liquid level system by the port-controlled Hamiltonian model. A fixed-free methodology is exhibited which can be used to simplify the controller design procedure. To get an adjustable convergent gain of the finite-time control, a feasible technique named damping normalization is proposed. A novel parameter autotuning algorithm is given to clarify the principle of choosing parameters of the PCH method. Furthermore, a finite-time controller (...)
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  23.  24
    Finitely Additive Measures on Topological Spaces and Boolean Algebras, University of East Anglia, UK, 2015. Supervised by Mirna Džamonja.Zanyar A. Ameen & Mirna Džamonja - 2018 - Bulletin of Symbolic Logic 24 (2):199-200.
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  24.  7
    Adaptive Finite-Time Fault-Tolerant Control for Half-Vehicle Active Suspension Systems with Output Constraints and Random Actuator Failures.Jie Lan & Tongyu Xu - 2021 - Complexity 2021:1-16.
    The problem of adaptive finite-time fault-tolerant control and output constraints for a class of uncertain nonlinear half-vehicle active suspension systems are investigated in this work. Markovian variables are used to denote in terms of different random actuators failures. In adaptive backstepping design procedure, barrier Lyapunov functions are adopted to constrain vertical motion and pitch motion to suppress the vibrations. Unknown functions and coefficients are approximated by the neural network. Assisted by the stochastic practical finite-time theory and (...)
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  25.  22
    Adaptive Finite-Time Command Filtered Fault-Tolerant Control for Uncertain Spacecraft with Prescribed Performance.Zhongtian Chen, Qiang Chen, Xiongxiong He & Mingxuan Sun - 2018 - Complexity 2018:1-12.
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  26.  83
    Finite-Time Stability Analysis of Switched Genetic Regulatory Networks with Time-Varying Delays via Wirtinger’s Integral Inequality.Shanmugam Saravanan, M. Syed Ali, Grienggrai Rajchakit, Bussakorn Hammachukiattikul, Bandana Priya & Ganesh Kumar Thakur - 2021 - Complexity 2021:1-21.
    The problem of finite-time stability of switched genetic regulatory networks with time-varying delays via Wirtinger’s integral inequality is addressed in this study. A novel Lyapunov–Krasovskii functional is proposed to capture the dynamical characteristic of GRNs. Using Wirtinger’s integral inequality, reciprocally convex combination technique and the average dwell time method conditions in the form of linear matrix inequalities are established for finite-time stability of switched GRNs. The applicability of the developed finite-time stability conditions (...)
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  27.  40
    Finite-Time Synchronization and Synchronization Dynamics Analysis for Two Classes of Markovian Switching Multiweighted Complex Networks from Synchronization Control Rule Viewpoint.Bin Yang, Xin Wang, Yongju Zhang, Yuhua Xu & Wuneng Zhou - 2019 - Complexity 2019:1-17.
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  28.  9
    Finite-Time Tracking Control for Nonstrict-Feedback State-Delayed Nonlinear Systems with Full-State Constraints and Unmodeled Dynamics.Yangang Yao, Jieqing Tan & Jian Wu - 2020 - Complexity 2020:1-18.
    The problem of finite-time tracking control is discussed for a class of uncertain nonstrict-feedback time-varying state delay nonlinear systems with full-state constraints and unmodeled dynamics. Different from traditional finite-control methods, a C 1 smooth finite-time adaptive control framework is introduced by employing a smooth switch between the fractional and cubic form state feedback, so that the desired fast finite-time control performance can be guaranteed. By constructing appropriate Lyapunov-Krasovskii functionals, the uncertain terms produced (...)
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  29.  15
    Finite-Time Nonfragile Synchronization of Stochastic Complex Dynamical Networks with Semi-Markov Switching Outer Coupling.Rathinasamy Sakthivel, Ramalingam Sakthivel, Boomipalagan Kaviarasan, Chao Wang & Yong-Ki Ma - 2018 - Complexity 2018:1-13.
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  30.  26
    Finite-time stabilization of complex dynamical networks via optimal control.Guofeng Mei, Xiaoqun Wu & Jun-An di NingLu - 2016 - Complexity 21 (S1):417-425.
  31.  29
    Finite-time stabilization of a class of chaotic systems with matched and unmatched uncertainties: An LMI approach.Saleh Mobayen - 2016 - Complexity 21 (5):14-19.
    This study presents the fundamental concepts and technical details of a U-model-based control system design framework, including U-model realisation from classic model sets, control system design procedures, and simulated showcase examples. Consequently, the framework provides readers with clear understandings and practical skills for further research expansion and applications. In contrast to the classic model-based design and model-free design methodologies, this model-independent design takes two parallel formations: it designs an invariant virtual controller with a specified closed-loop transfer function in a feedback (...)
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  32.  17
    On the computability of fractal dimensions and Hausdorff measure.Ker-I. Ko - 1998 - Annals of Pure and Applied Logic 93 (1-3):195-216.
    It is shown that there exist subsets A and B of the real line which are recursively constructible such that A has a nonrecursive Hausdorff dimension and B has a recursive Hausdorff dimension but has a finite, nonrecursive Hausdorff measure. It is also shown that there exists a polynomial-time computable curve on the two-dimensional plane that has a nonrecursive Hausdorff dimension between 1 and 2. Computability of Julia sets of computable functions on the real line is investigated. It (...)
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  33.  33
    Nonfragile Finite-Time Extended Dissipative Control for a Class of Uncertain Switched Neutral Systems.Hui Gao, Jianwei Xia, Guangming Zhuang, Zhen Wang & Qun Sun - 2017 - Complexity:1-22.
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  34.  8
    Lindbladian-Induced Alignment in Quantum Measurements.A. Yahalom & R. Englman - 2022 - Foundations of Physics 53 (1):1-12.
    An expression of the Lindbladian form is proposed that ensures an unambiguous time-continuous reduction of the initial system-pointer wave-packet to one in which the readings and the observable’s values are aligned, formalized as the transition from an outer product to an inner product of the system’s and apparatus’ density matrices. The jump operators are in the basis of the observables, with uniquely determined parameters derived from the measurement set-up (thereby differing from S. Weinberg’s Lindbladian resolution of wave-packet formalism) (...)
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  35.  24
    Finite-Time Synchronization for Complex-Valued Recurrent Neural Networks with Time Delays.Ziye Zhang, Xiaoping Liu, Chong Lin & Bing Chen - 2018 - Complexity 2018:1-14.
    This paper focuses on the finite-time synchronization analysis for complex-valued recurrent neural networks with time delays. First, two kinds of common activation functions appearing in the existing references are combined together and more general assumptions are given. To achieve our aim, a nonlinear delayed controller with two independent parameters different from the existing ones is provided, which leads to great difficulty. To overcome it, a newly developed inequality is used. Then, via Lyapunov function approach, some criteria are (...)
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  36.  93
    Non-contextuality, finite precision measurement and the Kochen–Specker theorem.Jonathan Barrett & Adrian Kent - 2004 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 35 (2):151-176.
  37.  17
    Open Systems’ Density Matrix Properties in a Time Coarsened Formalism.Robert Englman & Asher Yahalom - 2015 - Foundations of Physics 45 (6):673-690.
    The concept of time-coarsened density matrix for open systems has frequently featured in equilibrium and non-equilibrium statistical mechanics, without being probed as to the detailed consequences of the time averaging procedure. In this work we introduce and prove the need for a selective and non-uniform time-sampling, whose form depends on the properties of the bath. It is also applicable when an open microscopic sub-system is coupled to another finite system. By use of a time-periodic minimal (...)
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  38.  25
    Finite-Time H2/H∞ Control for Linear Itô Stochastic Systems with x,u,v-Dependent Noise.Zhiguo Yan, Shiyu Zhong & Xingping Liu - 2018 - Complexity 2018:1-13.
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  39.  20
    Non-contextuality, finite precision measurement and the Kochen–Specker theorem.Jonathan Barrett & Adrian Kent - 2004 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 35 (2):151-176.
  40.  24
    Finite-time stability of fractional-order stochastic singular systems with time delay and white noise.Kalidass Mathiyalagan & Krishnan Balachandran - 2016 - Complexity 21 (S2):370-379.
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  41.  19
    Finite-time stability and boundedness of switched nonlinear time-delay systems under state-dependent switching.Yali Dong & Fengwei Yang - 2016 - Complexity 21 (2):267-275.
  42.  21
    Finite-time flocking problem of a Cucker-smale-type self-propelled particle model.Yuchen Han, Donghua Zhao & Yongzheng Sun - 2016 - Complexity 21 (S1):354-361.
  43.  23
    Finite-Time Consensus with a Time-Varying Reference State and Switching Topology.Jian-Yong Wang, Zhen Tian, Xu Zhu & Naif D. Alotaibi - 2017 - Complexity:1-9.
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  44.  25
    Finite Time Synchronization for Fractional Order Sprott C Systems with Hidden Attractors.Cui Yan, He Hongjun, Lu Chenhui & Sun Guan - 2019 - Complexity 2019:1-9.
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  45.  21
    Adaptive Finite-Time Disturbance Observer Based Sliding Mode Control for Dual-Motor Driving System.Tianyi Zeng, Xuemei Ren & Yao Zhang - 2018 - Complexity 2018:1-9.
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  46.  27
    Finite-Time Switched Second-Order Sliding-Mode Control of Nonholonomic Wheeled Mobile Robot Systems.Hao Ce, Wang Hongbin, Cheng Xiaoyan, Zhou Zhen, Ge Shungang & Hu Zhongquan - 2018 - Complexity 2018:1-10.
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  47.  17
    Finite-Time Nonfragile Dissipative Filter Design for Wireless Networked Systems with Sensor Failures.R. Sakthivel, V. Nithya, Yong-Ki Ma & Chao Wang - 2018 - Complexity 2018:1-13.
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  48.  14
    Finite-Time lag synchronization of delayed neural networks via periodically intermittent control.Taiyan Jing & Fangqi Chen - 2016 - Complexity 21 (S1):211-219.
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  49.  38
    In/finite Time: Tracing Transcendence to Emmanuel Levinas's Talmudic Lectures.Ethan Kleinberg - 2012 - International Journal of Philosophical Studies 20 (3):375-387.
    Abstract In this article, I attempt to trace Emmanuel Levinas's notion of transcendence and its relation to infinity to his Talmudic lectures to offer both a philosophical diagnosis as well as a counter to the essentialist logic of what Levinas considers the traditional or ?metaphysical? concept of time. This opens my speculative argument up to two levels of interpretation as it requires an historical investigation into the cultural context that conditioned Levinas's particular understanding of transcendence and infinity in relation (...)
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  50.  13
    Finite-Time Stabilization of Memristive Cohen-Grossberg Neural Networks with Time-Varying Delay.Ge Li, Yaqiong Li & Zhaohui Yuan - 2018 - Complexity 2018:1-15.
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