Academic literature on the topic 'Stationary set preserving'

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Journal articles on the topic "Stationary set preserving"

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Claverie, Benjamin, and Ralf Schindler. "Increasing u2 by a stationary set preserving forcing." Journal of Symbolic Logic 74, no. 1 (2009): 187–200. http://dx.doi.org/10.2178/jsl/1231082308.

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AbstractWe show that if I is a precipitous ideal on ω1 and if θ > ω1 is a regular cardinal, then there is a forcing ℙ = ℙ(I, θ) which preserves the stationarity of all I-positive sets such that in Vℙ, ⟨Hθ; ∈, I⟩ is a generic iterate of a countable structure ⟨M; ∈, Ī⟩. This shows that if the nonstationary ideal on ω1 is precipitous and exists, then there is a stationary set preserving forcing which increases . Moreover, if Bounded Martin's Maximum holds and the nonstationary ideal on ω1 is precipitous, then .
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Friedman, Sy D. "Cardinal-preserving extensions." Journal of Symbolic Logic 68, no. 4 (2003): 1163–70. http://dx.doi.org/10.2178/jsl/1067620178.

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AbstractA classic result of Baumgartner-Harrington-Kleinberg [1] implies that assuming CH a stationary subset of ω1 has a CUB subset in a cardinal-perserving generic extension of V, via a forcing of cardinality ω1. Therefore, assuming that ω2L is countable: {X ∈ L ∣ X ⊆ ω1L and X has a CUB subset in a cardinal-preserving extension of L} is constructive, as it equals the set of constructible subsets of ω1L which in L are stationary. Is there a similar such result for subsets of ω2L? Building on work of M. Stanley [9], we show that there is not. We shall also consider a number of related problem
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Audrito, Giorgio, and Matteo Viale. "Absoluteness via resurrection." Journal of Mathematical Logic 17, no. 02 (2017): 1750005. http://dx.doi.org/10.1142/s0219061317500052.

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The resurrection axioms are forcing axioms introduced recently by Hamkins and Johnstone, developing on ideas of Chalons and Veličković. We introduce a stronger form of resurrection axioms (the iterated resurrection axioms [Formula: see text] for a class of forcings [Formula: see text] and a given ordinal [Formula: see text]), and show that [Formula: see text] implies generic absoluteness for the first-order theory of [Formula: see text] with respect to forcings in [Formula: see text] preserving the axiom, where [Formula: see text] is a cardinal which depends on [Formula: see text] ([Formula: s
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DOEBLER, PHILIPP. "RADO'S CONJECTURE IMPLIES THAT ALL STATIONARY SET PRESERVING FORCINGS ARE SEMIPROPER." Journal of Mathematical Logic 13, no. 01 (2013): 1350001. http://dx.doi.org/10.1142/s0219061313500013.

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Todorčević showed that Rado's Conjecture (RC) implies CC*, a strengthening of Chang's Conjecture. We generalize this by showing that also CC**, a global version of CC*, follows from RC. As a corollary we obtain that RC implies Semistationary Reflection and (†), i.e. the statement that all forcings that preserve the stationarity of subsets of ω1 are semiproper.
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Fu, Weihua, Cheng Wang, and Jianwei Chen. "Operational Modal Analysis for Vibration Control Following Moving Window Locality Preserving Projections for Linear Slow-Time-Varying Structures." Applied Sciences 11, no. 2 (2021): 791. http://dx.doi.org/10.3390/app11020791.

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Modal parameters can reflect the dynamic characteristics of the structure and can be used to control vibration. To identify the operational modal parameters of linear slow-time-varying structures only from non-stationary vibration response signals, a method based on moving window locality preserving projections (MWLPP) algorithm is proposed. Based on the theory of “time freeze”, the method selects a fixed length window and takes the displacement response signal in each window as a stationary random sequence. The locality preserving projections algorithm is used to identify the transient modal
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Onyshkevych, Sofiya, and Martin Siebenborn. "Mesh Quality Preserving Shape Optimization Using Nonlinear Extension Operators." Journal of Optimization Theory and Applications 189, no. 1 (2021): 291–316. http://dx.doi.org/10.1007/s10957-021-01837-8.

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AbstractIn this article, we propose a shape optimization algorithm which is able to handle large deformations while maintaining a high level of mesh quality. Based on the method of mappings, we introduce a nonlinear extension operator, which links a boundary control to domain deformations, ensuring admissibility of resulting shapes. The major focus is on comparisons between well-established approaches involving linear-elliptic operators for the extension and the effect of additional nonlinear advection on the set of reachable shapes. It is moreover discussed how the computational complexity of
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Friedman, Sy D. "Generic Σ31 absoluteness". Journal of Symbolic Logic 69, № 1 (2004): 73–80. http://dx.doi.org/10.2178/jsl/1080938826.

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In this article we study the strength of absoluteness (with real parameters) in various types of generic extensions, correcting and improving some results from [3]. (In particular, see Theorem 3 below.) We shall also make some comments relating this work to the bounded forcing axioms BMM, BPFA and BSPFA.The statement “ absoluteness holds for ccc forcing” means that if a formula with real parameters has a solution in a ccc set-forcing extension of the universe V, then it already has a solution in V. The analogous definition applies when ccc is replaced by other set-forcing notions, or by class-
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Doebler, Philipp, and Ralf Schindler. "$\Pi_2$ Consequences of $\mathsf{BMM}$ $+$ $NS_{\omega_1}$ is precipitous and the semiproperness of stationary set preserving forcings." Mathematical Research Letters 16, no. 5 (2009): 797–815. http://dx.doi.org/10.4310/mrl.2009.v16.n5.a4.

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Dhaouadi, Firas, and Michael Dumbser. "A Structure-Preserving Finite Volume Scheme for a Hyperbolic Reformulation of the Navier–Stokes–Korteweg Equations." Mathematics 11, no. 4 (2023): 876. http://dx.doi.org/10.3390/math11040876.

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In this paper, we present a new explicit second-order accurate structure-preserving finite volume scheme for the first-order hyperbolic reformulation of the Navier–Stokes–Korteweg equations. The model combines the unified Godunov-Peshkov-Romenski model of continuum mechanics with a recently proposed hyperbolic reformulation of the Euler–Korteweg system. The considered PDE system includes an evolution equation for a gradient field that is by construction endowed with a curl-free constraint. The new numerical scheme presented here relies on the use of vertex-based staggered grids and is proven t
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Kaushal, Pauroosh, and Rohini Mudhalwadkar. "Stationary wavelet singular entropy based electronic tongue for classification of milk." Transactions of the Institute of Measurement and Control 42, no. 4 (2020): 870–79. http://dx.doi.org/10.1177/0142331219893895.

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Electronic tongue mimics human gustatory sensation and is used to characterize and discriminate beverages and foods. Feature extraction plays a key role in improving the classification accuracy by preserving the distinct characteristics while reducing high dimensionality of data generated from electronic tongue. This paper presents a new feature extraction method based on stationary wavelet singular entropy for a developed electronic tongue system to classify pasteurized cow milk. The electronic tongue consists of an array of five working electrodes along with a reference and a counter electro
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Dissertations / Theses on the topic "Stationary set preserving"

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Santiago, Suárez Juan Manuel. "Infinitary logics and forcing." Electronic Thesis or Diss., Université Paris Cité, 2024. http://www.theses.fr/2024UNIP7024.

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Les principaux résultats de cette thèse sont liés au forcing, mais notre présentation bénéficie de sa mise en relation avec un autre domaine de la logique: la théorie des modèles des logiques infinitaires. Une idée clé de notre travail, qui était plus ou moins implicite dans les recherches de nombreux auteurs, est que le forcing joue un rôle en logique infinitaire similaire à celui joué par le théorème de compacité en logique du premier ordre. Plus précisément, de la même manière que le théorème de compacité est l'outil clé pour produire des modèles de théories du premier ordre, le forcing peu
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Doebler, Philipp [Verfasser]. "Stationary set preserving L-forcings and the extender algebra / vorgelegt von Philipp Doebler." 2010. http://d-nb.info/1002926424/34.

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Book chapters on the topic "Stationary set preserving"

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Doraiswamy, L. K. "Catalysis by Solids, 1 : Organic Intermediates and Fine Chemicals." In Organic Synthesis Engineering. Oxford University Press, 2001. http://dx.doi.org/10.1093/oso/9780195096897.003.0012.

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The use of solid catalysts has a number of advantages compared to catalysis in solution. The most important advantage is their discrete state, usually stationary, which enables easy separation of the product from the catalyst. Although catalysis by solids in organic technology was largely restricted till about the mid-1970s to bulk chemicals produced by continuous processes, it has since been extended to organic intermediates and fine chemicals (which are usually medium to small-volume production in batch processes). We devote this chapter to a brief review of the major types of solid catalysts used in the production of intermediates and fine chemicals. Though these reactions can be carried out in both the vapor and liquid phases, the substrates used in organic synthesis are often relatively complex liquid molecules which tend to decompose under harsh conditions. Hence it is usually desirable to operate under softer conditions, thus preserving the liquid state of the substrate and preventing any likely decomposition to unwanted products. Because catalysis by solids will almost certainly play a major role in organic syntheses of the future, surface science studies involving complex organic molecules are being increasingly undertaken (see, e.g., Rylander, 1979, 1985; Molnar, 1985; Kim and Barteau, 1989; Joyner, 1990; Idriss et al., 1992; Schulz and Cox, 1992, 1993; Pierce and Barteau, 1995; and the recent review by Smith, 1996). However, this book will not be concerned with such mechanistic considerations. There are a few classes of catalysts that have acquired a degree of prominence during the last decade in the synthesis of organic intermediates and fine chemicals that marks them as uniquely relevant in the context of industry’s irreversible shift to green technology. In addition to the homogeneous catalysts considered subsequently in Chapter 9, they include a wide variety of solid catalysts. These catalysts can be classified in two ways: (1) as distinct classes of catalysts that cut across different types of reactions, including dissolved catalysts supported on solids; and (2) as catalysts specific to different types of reactions. It is also possible to control catalytic action by using appropriate solvents/additives.
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