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Auswahl der wissenschaftlichen Literatur zum Thema „Ample sets“

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Zeitschriftenartikel zum Thema "Ample sets"

1

Cornelissen, Gunther, Thanases Pheidas, and Karim Zahidi. "Division-ample sets and the Diophantine problem for rings of integers." Journal de Théorie des Nombres de Bordeaux 17, no. 3 (2005): 727–35. http://dx.doi.org/10.5802/jtnb.516.

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Hansen, Henri, and Mark Timmer. "A comparison of confluence and ample sets in probabilistic and non-probabilistic branching time." Theoretical Computer Science 538 (June 2014): 103–23. http://dx.doi.org/10.1016/j.tcs.2013.07.014.

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3

Bako, Alina. "A Romanian Vision of World Literature: Between Telescoping and Exoticism." Metacritic Journal for Comparative Studies and Theory 9, no. 1 (2023): 248–65. http://dx.doi.org/10.24193/mjcst.2023.15.14.

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The present study sets out to discuss World Literature Paradigm in a Romanian context, by undertaking an ample journey through the most important present-day theories, while also adding local definitions of the concept to them. Our discussion is centred o
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4

Holay, Sandeep H. "Generators of Ideals Defining Certain Surfaces in Projective Space." Canadian Journal of Mathematics 48, no. 3 (1996): 585–95. http://dx.doi.org/10.4153/cjm-1996-030-0.

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AbstractWe consider the surface obtained from the projective plane by blowing up the points of intersection of two plane curves meeting transversely. We find minimal generating sets of the defining ideals of these surfaces embedded in projective space by the sections of a very ample divisor class. All of the results are proven over an algebraically closed field of arbitrary characteristic.
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Urbanik, David. "Sets of special subvarieties of bounded degree." Compositio Mathematica 159, no. 3 (2023): 616–57. http://dx.doi.org/10.1112/s0010437x23007029.

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Let $f : X \to S$ be a family of smooth projective algebraic varieties over a smooth connected quasi-projective base $S$ , and let $\mathbb {V} = R^{2k} f_{*} \mathbb {Z}(k)$ be the integral variation of Hodge structure coming from degree $2k$ cohomology it induces. Associated to $\mathbb {V}$ one has the so-called Hodge locus $\textrm {HL}(S) \subset S$ , which is a countable union of ‘special’ algebraic subvarieties of $S$ parametrizing those fibres of $\mathbb {V}$ possessing extra Hodge tensors (and so, conjecturally, those fibres of $f$ possessing extra algebraic cycles). The special subvarieties belong to a larger class of so-called weakly special subvarieties, which are subvarieties of $S$ maximal for their algebraic monodromy groups. For each positive integer $d$ , we give an algorithm to compute the set of all weakly special subvarieties $Z \subset S$ of degree at most $d$ (with the degree taken relative to a choice of projective compactification $S \subset \overline {S}$ and very ample line bundle $\mathcal {L}$ on $\overline {S}$ ). As a corollary of our algorithm we prove conjectures of Daw–Ren and Daw–Javanpeykar–Kühne on the finiteness of sets of special and weakly special subvarieties of bounded degree.
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Whitton, Christopher. "Latin Literature." Greece and Rome 65, no. 2 (2018): 247–53. http://dx.doi.org/10.1017/s0017383518000177.

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‘Statius’Thebaid’, someone donnishly quipped, ‘has no sufficient reason to exist.’ Kyle Gervais might beg to differ. Like theThebaiditself, his commentary on Book 2 has grown over many years, and deserves to be taken very seriously. The crisp introduction sets the tone and clearly signals priorities in its four sections, a rising tetracolon for author, problems of editing, intratexts, and intertexts; not a word on style and prosody, and reception is excluded on the ground that Statius’ ownimitatiois quite enough to be getting on with. The text is newly constituted, with ample apparatus and text-critical discussion: Gervais joins Barrie Hall's rebellion against the bifid stemma, but fairly questions his view that theThebaidshould be easy reading; he accordingly diverges from his edition nearly a hundred times, and offers a translation which, if less old-falutin’ than Shack's Loeb, does an equally good job of disabusing anyone who thought it would be quicker to read Statius in English. The notes are full and rich: words aren't wasted, but both philological graft and literary interpretation amply attest to fine scholarship, good sense, and long thought.
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Illoussamen, El Hossein, and Volker Runde. "Topologically simple Banach algebras with derivation." Bulletin of the Australian Mathematical Society 60, no. 1 (1999): 153–61. http://dx.doi.org/10.1017/s0004972700033414.

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It is not known if a commutative, topologically simple, radical Banach algebra exists. If, however, every derivation on such an algebra is continuous, this yields the automatic continuity of all derivations on commutative, semiprime Banach algebras. Utilising techniques used by Thomas in his proof of the Singer-Wermer conjecture, we show that, if A is a commutative, topologically simple Banach algebra with a non-zero derivation on it, then a quotient of a certain localisation of A has a power series structure. A pivotal role is played by what we call ample sets of denominators.
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KAMBITES, MARK. "FREE ADEQUATE SEMIGROUPS." Journal of the Australian Mathematical Society 91, no. 3 (2011): 365–90. http://dx.doi.org/10.1017/s1446788711001753.

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AbstractWe give an explicit description of the free objects in the quasivariety of adequate semigroups, as sets of labelled directed trees under a natural combinatorial multiplication. The morphisms of the free adequate semigroup onto the free ample semigroup and into the free inverse semigroup are realised by a combinatorial ‘folding’ operation which transforms our trees into Munn trees. We use these results to show that free adequate semigroups and monoids are 𝒥-trivial and never finitely generated as semigroups, and that those which are finitely generated as (2,1,1)-algebras have decidable word problem.
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Bridges, David C., Hsin-I. Wu, Peter J. H. Sharpe, and James M. Chandler. "Modeling Distributions of Crop and Weed Seed Germination Time." Weed Science 37, no. 5 (1989): 724–29. http://dx.doi.org/10.1017/s0043174500072702.

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Research was conducted to determine the utility of a single, temperature-independent Weibull function for describing cumulative seed germination under several temperature regimes with 14 sets of weed and crop seed germination data. A modified cumulative Weibull function was derived to distribute germination times for individuals within the population and distributed the occurrence of germination given ample sample size and appropriate sample interval. The descriptive and predictive attributes of the stochastic model component are well suited for incorporation into seed germination models and are likely applicable to models to predict distribution of times for other developmental processes of plants.
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MANGAL, MANISH, and MANU PRATAP SINGH. "ANALYSIS OF MULTIDIMENSIONAL XOR CLASSIFICATION PROBLEM WITH EVOLUTIONARY FEEDFORWARD NEURAL NETWORKS." International Journal on Artificial Intelligence Tools 16, no. 01 (2007): 111–20. http://dx.doi.org/10.1142/s0218213007003229.

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This paper describes the application of two evolutionary algorithms to the feedforward neural networks used in classification problems. Besides of a simple backpropagation feedforward algorithm, the paper considers the genetic algorithm and random search algorithm. The objective is to analyze the performance of GAs over the simple backpropagation feedforward in terms of accuracy or speed in this problem. The experiments considered a feedforward neural network trained with genetic algorithm/random search algorithm and 39 types of network structures and artificial data sets. In most cases, the evolutionary feedforward neural networks seemed to have better of equal accuracy than the original backpropagation feedforward neural network. We found few differences in the accuracy of the networks solved by applying the EAs, but found ample differences in the execution time. The results suggest that the evolutionary feedforward neural network with random search algorithm might be the best algorithm on the data sets we tested.
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