Results for 'canonical‐dissipative systems'

969 found
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  1.  35
    Nonequilibrium statistical mechanics of swarms of driven particles.Werner Ebeling & Udo Erdmann - 2003 - Complexity 8 (4):23-30.
  2.  7
    Canon Speedlite System Digital Field Guide.Brian McLernon - 2009 - Wiley.
    Detailed coverage of Canon's four speedlite-580EX II, 430 EX II, 220 EX and the new 270 EX-built exclusively for Canon DSLRs If you use a digital SLR camera, then you understand just how critical it is to have a capable flash. Canon Speedlite shines a whole new light on taking photos with a Canon DSLR. This full-color, in-depth guide takes you beyond the standard manual that accompanies the Speedlite and shows you the types of settings you can use on your (...)
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  3.  8
    Canon Speedlite System Digital Field Guide.J. Dennis Thomas - 2007 - Wiley.
    Presents tips and techniques on creating professional lighting effects using the Canon Speedlite system.
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  4. Canonical Constructive Systems ⋆.Arnon Avron - unknown
    We define the notions of a canonical inference rule and a canonical system in the framework of single-conclusion Gentzen-type systems (or, equivalently, natural deduction systems), and prove that such a canonical system is non-trivial iff it is coherent (where coherence is a constructive condition). Next we develop a general non-deterministic Kripke-style semantics for such systems, and show that every constructive canonical system (i.e. coherent canonical single-conclusion system) induces a class of non-deterministic Kripke-style frames for which it is (...)
     
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  5.  60
    Canonical naming systems.Leon Horsten - 2004 - Minds and Machines 15 (2):229-257.
    This paper outlines a framework for the abstract investigation of the concept of canonicity of names and of naming systems. Degrees of canonicity of names and of naming systems are distinguished. The structure of the degrees is investigated, and a notion of relative canonicity is defined. The notions of canonicity are formally expressed within a Carnapian system of second-order modal logic.
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  6.  27
    Bénard Cells: A Model Dissipative System.John Collier & S. M. Banerjee - unknown
    differential from bottom to top, depth of fluid, and the coefficients of expansion, viscosity and thermal Bénard convection, is one of the more intensely conductivity of the fluid. Even though it is a simple studied dissipative systems, both theoretically and..
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  7.  5
    Canon Speedlite System Digital Field Guide.Michael Corsentino - 2012 - Wiley.
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  8.  40
    Hamiltonian description and quantization of dissipative systems.Charles P. Enz - 1994 - Foundations of Physics 24 (9):1281-1292.
    Dissipative systems are described by a Hamiltonian, combined with a “dynamical matrix” which generalizes the simplectic form of the equations of motion. Criteria for dissipation are given and the examples of a particle with friction and of the Lotka-Volterra model are presented. Quantization is first introduced by translating generalized Poisson brackets into commutators and anticommutators. Then a generalized Schrödinger equation expressed by a dynamical matrix is constructed and discussed.
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  9.  17
    Canonic Axiomatic Systems.Roman Suszko - 1952 - Journal of Symbolic Logic 17 (3):211-212.
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  10.  18
    Suszko Roman. Canonic axiomatic systems. Studia philosophica , vol. 4 , pp. 301–330.Jan Kalicki - 1952 - Journal of Symbolic Logic 17 (3):211-212.
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  11.  21
    Solitons in dissipative systems.Manuel G. Velarde - 1995 - In Robert J. Russell, Nancey Murphy & Arthur R. Peacocke (eds.), Chaos and Complexity. Vatican Observatory Publications. pp. 35.
  12. Development (and Evolution) of the Universe.Stanley N. Salthe - 2010 - Foundations of Science 15 (4):357-367.
    I distinguish Nature from the World. I also distinguish development from evolution. Development is progressive change and can be modeled as part of Nature, using a specification hierarchy. I have proposed a ‘canonical developmental trajectory’ of dissipative structures with the stages defined thermodynamically and informationally. I consider some thermodynamic aspects of the Big Bang, leading to a proposal for reviving final cause. This model imposes a ‘hylozooic’ kind of interpretation upon Nature, as all emergent features at higher levels would have (...)
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  13.  51
    On the Formal Consistency of Theory and Experiment, with Applications to Problems in the Initial-Value Formulation of the Partial-Differential Equations of Mathematical Physics.Erik Curiel - unknown
    The dispute over the viability of various theories of relativistic, dissipative fluids is analyzed. The focus of the dispute is identified as the question of determining what it means for a theory to be applicable to a given type of physical system under given conditions. The idea of a physical theory's regime of propriety is introduced, in an attempt to clarify the issue, along with the construction of a formal model trying to make the idea precise. This construction involves a (...)
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  14.  65
    Dissipative quantum dynamics for systems periodic in time.N. Gisin - 1983 - Foundations of Physics 13 (7):643-654.
    A model of dissipative quantum dynamics (with a nonlinear friction term) is applied to systems periodic in time. The model is compared with the standard approaches based on the Floquet theorem. It is shown that for weak frictions the asymptotic states of the dynamics we propose are the periodic steady states which are usually postulated to be the states relevant for the statistical mechanics of time-periodic systems. A solution to the problem of nonuniqueness of the “quasienergies” is proposed. (...)
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  15.  48
    Torsion Fields, Cartan–Weyl Space–Time and State-Space Quantum Geometries, their Brownian Motions, and the Time Variables.Diego L. Rapoport - 2007 - Foundations of Physics 37 (4-5):813-854.
    We review the relation between spacetime geometries with trace-torsion fields, the so-called Riemann–Cartan–Weyl (RCW) geometries, and their associated Brownian motions. In this setting, the drift vector field is the metric conjugate of the trace-torsion one-form, and the laplacian defined by the RCW connection is the differential generator of the Brownian motions. We extend this to the state-space of non-relativistic quantum mechanics and discuss the relation between a non-canonical quantum RCW geometry in state-space associated with the gradient of the quantum-mechanical expectation (...)
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  16. Cosmic Pessimism.Eugene Thacker - 2012 - Continent 2 (2):66-75.
    continent. 2.2 (2012): 66–75 ~*~ We’re Doomed. Pessimism is the night-side of thought, a melodrama of the futility of the brain, a poetry written in the graveyard of philosophy. Pessimism is a lyrical failure of philosophical thinking, each attempt at clear and coherent thought, sullen and submerged in the hidden joy of its own futility. The closest pessimism comes to philosophical argument is the droll and laconic “We’ll never make it,” or simply: “We’re doomed.” Every effort doomed to failure, every (...)
     
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  17.  24
    Quasi-canonical systems and their semantics.Arnon Avron - 2018 - Synthese 198 (S22):5353-5371.
    A canonical Gentzen-type system is a system in which every rule has the subformula property, it introduces exactly one occurrence of a connective, and it imposes no restrictions on the contexts of its applications. A larger class of Gentzen-type systems which is also extensively in use is that of quasi-canonical systems. In such systems a special role is given to a unary connective \ of the language. Accordingly, each application of a logical rule in such systems (...)
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  18.  26
    Canonical quantization of a nonrelativistic singular quasilinear system.T. Kawai - 1977 - Foundations of Physics 7 (3-4):185-204.
    Following Dirac's generalized canonical formalism, we develop a quantization scheme for theN-dimensional system described by the Lagrangian $L_0 (\dot y,y) = \frac{1}{2}h_{ij} (y)\dot y^i \dot y^j + b_i (y)\dot y^i - w(y)$ which is supposed to be invariant under the gauge transformation $y^i \to y\prime ^i = y^i + (\rho ^i _\alpha + \sigma ^i _{\alpha j} \dot y^j )\delta \Lambda ^\alpha + \tau ^i _\alpha \delta \dot \Lambda ^\alpha$ . The gauge invariance necessarily implies that the Lagrangian is singular. (...)
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  19.  37
    The canonical pairs of bounded depth Frege systems.Pavel Pudlák - 2021 - Annals of Pure and Applied Logic 172 (2):102892.
    The canonical pair of a proof system P is the pair of disjoint NP sets where one set is the set of all satisfiable CNF formulas and the other is the set of CNF formulas that have P-proofs bounded by some polynomial. We give a combinatorial characterization of the canonical pairs of depth d Frege systems. Our characterization is based on certain games, introduced in this article, that are parametrized by a number k, also called the depth. We show (...)
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  20. Canonical Proper Time Formulation for Physical Systems.James Lindesay & Tepper Gill - 2004 - Foundations of Physics 34 (1):169-182.
    The canonical proper time formulation of relativistic dynamics provides a framework from which one can describe the dynamics of classical and quantum systems using the clock of those very systems. The framework utilizes a canonical transformation on the time variable that is used to describe the dynamics, and does not transform other dynamical variables such as momenta or positions. This means that the time scales of the dynamics are described in terms of the natural local time coordinates, which (...)
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  21.  17
    Dissipative analysis for discrete-time systems via fault-tolerant control against actuator failures.Thangavel Saravanakumar, Rathinasamy Sakthivel, Palanisamy Selvaraj & Selvaraj Marshal Anthoni - 2016 - Complexity 21 (S2):579-592.
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  22.  26
    Dissipativity-Based Controller Design for Time-Delayed T-S Fuzzy Switched Distributed Parameter Systems.Xiaona Song, Mi Wang, Shuai Song & Jingtao Man - 2018 - Complexity 2018:1-11.
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  23.  10
    The canonical structures of the Russian Orthodox Church Outside of Russia in the USSR in the era of the collapse of the totalitarian system.Alexander Soldatov - 2015 - Ukrainian Religious Studies 74:211-221.
    The article reveals the peculiarities of the functioning of the canonical structures of the Russian Orthodox Church Abroad in the USSR during the era of the collapse of the totalitarian system - 1970-1980.
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  24.  45
    Dissipative sampled-data control of uncertain nonlinear systems with time-varying delays.P. Selvaraj, R. Sakthivel, S. Marshal Anthoni, M. Rathika & Mo Yong-Cheol - 2016 - Complexity 21 (6):142-154.
  25.  31
    On the System Entropy and Energy Dissipativity of Stochastic Systems and Their Application in Biological Systems.Bor-Sen Chen, Xiangyun Lin, Weihai Zhang & Tianshou Zhou - 2018 - Complexity 2018:1-18.
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  26.  22
    Robust reliable dissipative control of nonlinear networked control systems.Murugesan Sathishkumar, Rathinasamy Sakthivel, Palanisamy Selvaraj & Selvaraj Marshal Anthoni - 2016 - Complexity 21 (S2):427-437.
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  27.  21
    Impulsive and Hybrid Dynamical Systems: Stability, Dissipativity, and Control.Wassim M. Haddad, VijaySekhar Chellaboina & Sergey G. Nersesov - 2006 - Princeton University Press.
    This book develops a general analysis and synthesis framework for impulsive and hybrid dynamical systems.
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  28.  35
    Explicit dissipative structures.Otto E. Rössler - 1987 - Foundations of Physics 17 (7):679-688.
    Dissipative structures consisting of a few macrovariables arise out of a sea of reversible microvariables. Unexpected residual effects of the massive underlying reversibility, on the macrolevel, cannot therefore be excluded. In the age of molecular-dynamics simulations, explicit dissipative structures like excitable systems (“explicit observers”) can be generated in a computer from first reversible principles. A class of classical, 1-D Hamiltonian systems of chaotic type is considered which has the asset that the trajectorial behavior in phase space can be (...)
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  29.  47
    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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  30.  32
    Relating the Quantum Mechanics of Discrete Systems to Standard Canonical Quantum Mechanics.Gerard ’T. Hooft - 2014 - Foundations of Physics 44 (4):406-425.
    Standard canonical quantum mechanics makes much use of operators whose spectra cover the set of real numbers, such as the coordinates of space, or the values of the momenta. Discrete quantum mechanics uses only strictly discrete operators. We show how one can transform systems with pairs of integer-valued, commuting operators $P_i$ and $Q_i$ , to systems with real-valued canonical coordinates $q_i$ and their associated momentum operators $p_i$ . The discrete system could be entirely deterministic while the corresponding (p, (...)
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  31.  26
    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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  32.  18
    Extended Canonical Systems.Raymond M. Smullyan - 1967 - Journal of Symbolic Logic 32 (4):524-524.
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  33.  34
    Human Abductive Cognition Vindicated: Computational Locked Strategies, Dissipative Brains, and Eco-Cognitive Openness.Lorenzo Magnani - 2022 - Philosophies 7 (1):15.
    _Locked_ and _unlocked_ strategies are illustrated in this article as concepts that deal with important cognitive aspects of deep learning systems. They indicate different inference routines that refer to poor (locked) to rich (unlocked) cases of creative production of creative cognition. I maintain that these differences lead to important consequences when we analyze computational deep learning programs, such as AlphaGo/AlphaZero, which are able to realize various types of abductive hypothetical reasoning. These programs embed what I call locked abductive strategies, (...)
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  34.  68
    Towards a canonical classical natural deduction system.José Espírito Santo - 2013 - Annals of Pure and Applied Logic 164 (6):618-650.
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  35.  20
    Observer-based dissipative control for networked control systems: A switched system approach.Kalidass Mathiyalagan, Ju H. Park & Rathinasamy Sakthivel - 2016 - Complexity 21 (2):297-308.
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  36. Cut-Elimination and Quantification in Canonical Systems.Anna Zamansky & Arnon Avron - 2006 - Studia Logica 82 (1):157-176.
    Canonical Propositional Gentzen-type systems are systems which in addition to the standard axioms and structural rules have only pure logical rules with the sub-formula property, in which exactly one occurrence of a connective is introduced in the conclusion, and no other occurrence of any connective is mentioned anywhere else. In this paper we considerably generalize the notion of a “canonical system” to first-order languages and beyond. We extend the Propositional coherence criterion for the non-triviality of such systems (...)
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  37.  48
    (1 other version)On post's canonical systems.Raymond M. Smullyan - 1962 - Journal of Symbolic Logic 27 (1):55-57.
  38.  32
    Self-consistent Solutions of Canonical Proper Self-gravitating Quantum Systems.James Lindesay - 2012 - Foundations of Physics 42 (12):1573-1585.
    Generic self-gravitating quantum solutions that are not critically dependent on the specifics of microscopic interactions are presented. The solutions incorporate curvature effects, are consistent with the universality of gravity, and have appropriate correspondence with Newtonian gravitation. The results are consistent with known experimental results that indicate the maintenance of the quantum coherence of gravitating systems, as expected through the equivalence principle.
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  39.  4
    BRAIN. Broad Research in Artificial Intelligence and Neuroscience - Computational Locked and Unlocked Strategies and Dissipative Brains The Abductive Eco-Cognitive Perspective.Lorenzo Magnani - unknown
    Eco-cognitive computationalism is a cognitive science perspective that views computing in context, focusing on embodied, situated, and distributed cognition. It emphasizes the role of Turing in the development of the Logical Universal Machine and the concept of machines as “domesticated ignorant entities”. This perspective explains how machines can be dynamically active in distributed physical entities, allowing data to be encoded and decoded for appropriate results. In this perspective, we can clearly see that the concept of computation evolves over time due (...)
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  40.  12
    Canonicity in Power and Modal Logics of Finite Achronal Width.Robert Goldblatt & Ian Hodkinson - 2024 - Review of Symbolic Logic 17 (3):705-735.
    We develop a method for showing that various modal logics that are valid in their countably generated canonical Kripke frames must also be valid in their uncountably generated ones. This is applied to many systems, including the logics of finite width, and a broader class of multimodal logics of ‘finite achronal width’ that are introduced here.
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  41.  14
    Superconductor-normal metal quantum phase transition in dissipative and non-equilibrium systems.Fernanda Deus & Mucio A. Continentino - 2013 - Philosophical Magazine 93 (22):3062-3080.
  42.  47
    Complex behavior in condensed matter: Morphological ordering in dissipative carrier systems.Aurea R. Vasconcellos & Roberto Luzzi - 1997 - Complexity 2 (5):42-49.
  43.  25
    Richard Büchi J.. Regular canonical systems. Archiv für mathematische Logik und Grundlagenforschung, vol. 6 nos. 3–4 , pp. 91–111. [REVIEW]Calvin C. Elgot - 1966 - Journal of Symbolic Logic 31 (2):265-267.
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  44.  48
    Canonical Rules.Emil Jeřábek - 2009 - Journal of Symbolic Logic 74 (4):1171 - 1205.
    We develop canonical rules capable of axiomatizing all systems of multiple-conclusion rules over K4 or IPC, by extension of the method of canonical formulas by Zakharyaschev [37]. We use the framework to give an alternative proof of the known analysis of admissible rules in basic transitive logics, which additionally yields the following dichotomy: any canonical rule is either admissible in the logic, or it is equivalent to an assumption-free rule. Other applications of canonical rules include a generalization of the (...)
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  45. Acceleration beyond the wave speed in dissipative wave-particle systems.Dene Farrell, Alfred Hübler, Joseph Brewer & Ines Hübler - 2010 - Complexity 15 (5):00-00.
  46.  36
    Family of Bistable Attractors Contained in an Unstable Dissipative Switching System Associated to a SNLF.J. L. Echenausía-Monroy, J. H. García-López, R. Jaimes-Reátegui, D. López-Mancilla & G. Huerta-Cuellar - 2018 - Complexity 2018:1-9.
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  47.  69
    My Double Unveiled: The Dissipative Quantum Model of Brain.Giuseppe Vitiello - 2001 - John Benjamins.
    CHAPTER Structure and function In physical systems made by a large number of basic constituents one can observe collective properties which find their ...
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  48. Canonical calculi with (n,k)-ary quantifiers.Arnon Avron - unknown
    Propositional canonical Gentzen-type systems, introduced in [2], are systems which in addition to the standard axioms and structural rules have only logical rules in which exactly one occurrence of a connective is introduced and no other connective is mentioned. [2] provides a constructive coherence criterion for the non-triviality of such systems and shows that a system of this kind admits cut-elimination iff it is coherent. The semantics of such systems is provided using two-valued non-deterministic matrices (2Nmatrices). (...)
     
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  49.  42
    Canonical Quantization of a Massive Weyl Field.Maxim Dvornikov - 2012 - Foundations of Physics 42 (11):1469-1479.
    We construct a consistent theory of a quantum massive Weyl field. We start with the formulation of the classical field theory approach for the description of massive Weyl fields. It is demonstrated that the standard Lagrange formalism cannot be applied for the studies of massive first-quantized Weyl spinors. Nevertheless we show that the classical field theory description of massive Weyl fields can be implemented in frames of the Hamilton formalism or using the extended Lagrange formalism. Then we carry out a (...)
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  50.  1
    Microscopic Legendre Transform, Canonical Ensemble and Jaynes’ Maximum Entropy Principle.Ramandeep S. Johal - 2025 - Foundations of Physics 55 (1):1-13.
    Legendre transform between thermodynamic quantities such as the Helmholtz free energy and entropy plays a key role in the formulation of the canonical ensemble. In the standard treatment, the transform exchanges the independent variable from the system’s internal energy to its conjugate variable—the inverse temperature of the heat reservoir. In this article, we formulate a microscopic version of the transform between the free energy and Shannon entropy of the system, where the conjugate variables are the microstate probabilities and the energies (...)
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