Search results for " Variety"

showing 10 items of 103 documents

On Shimura subvarieties of the Prym locus

2018

We show that families of Pryms of abelian Galois covers of $\mathbb{P}^1$ in $A_{g-1}$ (resp. $A_g$) do not give rise to high dimensional Shimura subvareties.

Shimura varietyPure mathematicsAlgebra and Number TheoryMathematics::Number Theory010102 general mathematics010103 numerical & computational mathematicsHigh dimensionalPrym variety01 natural sciencesMathematics - Algebraic GeometryMathematics::Algebraic GeometryFOS: Mathematics0101 mathematicsAbelian groupLocus (mathematics)Algebraic Geometry (math.AG)Mathematics
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The Oort conjecture on Shimura curves in the Torelli locus of hyperelliptic curves

2017

Abstract Oort has conjectured that there do not exist Shimura varieties of dimension >0 contained generically in the Torelli locus of genus-g curves when g is sufficiently large. In this paper we prove the analogue of this conjecture for Shimura curves with respect to the hyperelliptic Torelli locus of genus g > 7 .

Shimura varietyPure mathematicsConjectureMathematics::Number TheoryApplied MathematicsGeneral Mathematics010102 general mathematics05 social sciencesComplex multiplicationMathematics::Geometric Topology01 natural sciencesTorelli theoremAlgebraMathematics::Algebraic Geometry0502 economics and business0101 mathematicsLocus (mathematics)050203 business & managementMathematicsJournal de Mathématiques Pures et Appliquées
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The monodromy groups of Dolgachev's CY moduli spaces are Zariski dense

2014

Let $\mathcal{M}_{n,2n+2}$ be the coarse moduli space of CY manifolds arising from a crepant resolution of double covers of $\mathbb{P}^n$ branched along $2n+2$ hyperplanes in general position. We show that the monodromy group of a good family for $\mathcal{M}_{n,2n+2}$ is Zariski dense in the corresponding symplectic or orthogonal group if $n\geq 3$. In particular, the period map does not give a uniformization of any partial compactification of the coarse moduli space as a Shimura variety whenever $n\geq 3$. This disproves a conjecture of Dolgachev. As a consequence, the fundamental group of the coarse moduli space of $m$ ordered points in $\mathbb{P}^n$ is shown to be large once it is not…

Shimura varietyPure mathematicsFundamental groupGeneral MathematicsMathematical analysis14D07 14H10Moduli spaceModuli of algebraic curvesMathematics - Algebraic GeometryMathematics::Algebraic GeometryMonodromyFOS: MathematicsOrthogonal groupCompactification (mathematics)Algebraic Geometry (math.AG)Mathematics::Symplectic GeometrySymplectic geometryMathematics
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A criterion for extending morphisms from open subsets of smooth fibrations of algebraic varieties

2021

Abstract Given a smooth morphism Y → S and a proper morphism P → S of algebraic varieties we give a sufficient condition for extending an S-morphism U → P , where U is an open subset of Y, to an S-morphism Y → P , analogous to Zariski's main theorem.

Smooth morphismPure mathematicsAlgebra and Number TheoryAlgebraic varietySmooth fibrationZariski’s main theoremFiberwise birational morphismProper morphismMathematics::Algebraic GeometryMorphismExtending a morphismMathematics::Category TheorySettore MAT/03 - GeometriaMathematicsJournal of Pure and Applied Algebra
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Three-qutrit entanglement and simple singularities

2016

In this paper, we use singularity theory to study the entanglement nature of pure three-qutrit systems. We first consider the algebraic variety $X$ of separable three-qutrit states within the projective Hilbert space $\mathbb{P}(\mathcal{H}) = \mathbb{P}^{26}$. Given a quantum pure state $|\varphi\rangle\in \mathbb{P}(\mathcal{H})$ we define the $X_\varphi$-hypersuface by cutting $X$ with a hyperplane $H_\varphi$ defined by the linear form $\langle\varphi|$ (the $X_\varphi$-hypersurface of $X$ is $X\cap H_\varphi \subset X$). We prove that when $|\varphi\rangle$ ranges over the SLOCC entanglement classes, the "worst" possible singular $X_\varphi$-hypersuface with isolated singularities, has…

Statistics and ProbabilityMathematics::Functional AnalysisQuantum PhysicsPure mathematicsSingularity theory010102 general mathematicsGeneral Physics and AstronomyStatistical and Nonlinear PhysicsAlgebraic varietyQuantum PhysicsQuantum entanglementSingular point of a curve01 natural sciencesMathematics - Algebraic GeometryHypersurfaceHyperplaneModeling and Simulation0103 physical sciencesProjective Hilbert space0101 mathematicsQutrit010306 general physicsMathematical PhysicsMathematicsJournal of Physics A: Mathematical and Theoretical
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A critical form of Celtis tree (Ulmaceae) occurring in Sicily

2021

The morphological variability of the Sicilian population of Celtis australis is examined. On the basis of leaf and branching characters, recurrent in various trees growing both in natural and urban environment, a new variety is recognized and described, indicated as Celtis australis var. panormitana. The most significant differential characters and the ecology of the new taxon are reported. Finally, the taxonomic affinities with the two other conspecific taxa are recalled. At the current state of knowledge the new variety is endemic to Sicily.

Taxonomy dendrological flora new variety endemism ItalySettore BIO/02 - Botanica Sistematica
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The Italian Method of la drammatica: its Legacy and Reception

2014

The volume The Italian Method of la drammatica: its Legacy and Reception includes the long and complex investigation to identify the Italian acting-code system of the drammatica used by nineteenth-century Italian actors such as Adelaide Ristori Giovanni Grasso Tommaso Salvini Eleonora Duse. In particular their acting inspired Stanislavky who reformed twentieth-century stage. The declamatory code of the drammatica was composed by symbols for notation of voice and gesture which Italian actors marked in their prompt-books. The discovery of the drammatica’s code sheds new light on nineteenth-century acting. Having deciphered the phonetic symbols of the code Anna Sica has given birth an investigation with a group of outstanding scholars in an attempt to explore the drammatica’s legacy and its reception in Europe as well as in Asia. At this stage new evidence has emerged proving that for instance the symbol used by the drammatica actors to sign the colorito vocale was known to English actors in the second half of the nineteenth century. By noting how Adelaide Ristori passed on her art to Irving’s actress Genevieve Ward and how Stanislavsky almost aflame moulded his system from Duse’s acting an unexplored variety in the reception of the drammatica’s legacy is revealed.Settore L-ART/05 - Discipline Dello Spettacolo
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Can small regions construct regional advantages? The case of four Norwegian regions

2012

Accepted version of an article in the journal: European Urban and Regional Studies. Also availble from the publisher at: http://dx.doi.org/10.1177/0969776412439200 The conceptual framework of constructing regional advantage (CRA) is implicitly relevant for large, well-off regions that have strong regional innovation systems, a diversity of industrial sectors and resourceful firms that can partake in global knowledge networks. This paper discusses the extent to which small regions, with less developed regional innovation systems, may also constitute the basis for developing regional advantage. Four cases of regional industries dominated by different innovation modes make up the empirical tes…

VDP::Social science: 200::Economics: 210modes of innovationNorwegianconstructing regional advantageEnvironmental Science (miscellaneous)Regional innovation systemlanguage.human_languageUrban StudiesEconomyregional innovation systemRegional studiesPolitical sciencelanguageRegional scienceConstruct (philosophy)related varietyEuropean Urban and Regional Studies
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Cybernetics of Value Co-creation

2014

The paradigm shift from value creation to value "co-creation" calls for a deeper grasp of organizational learning in marketing theory. This paper adopts a cybernetic view of the process of value co-creation to shed light on its relevant aspects and to supply a framework to implement operations and strategies to foster this process. Can cybernetics help to better understand the process of value co-creation? Can the Viable System Model (Beer, 1979) be a sound approach to shape a more effective value co-creation process able to achieve higher satisfaction and value? In this theoretical paper we will show how cybernetic can be effectively used to give a positive answer to both questions above

Value Co-creation Viable Systems Model Cybernetics Eigenform Requisite VarietySettore SECS-P/08 - Economia E Gestione Delle Imprese
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Effects of different yeast strains, nutrients and glutathione-rich inactivated yeast addition on the aroma characteristics of Catarratto wines

2021

Catarratto is one of the most common non-aromatic white grape varieties cultivated in Sicily (Southern Italy). In order to improve the aromatic expression of Catarratto wines a trial was undertaken to investigate the effect of yeast strain, nutrition and reduced glutathione. Variables included two Saccharomyces cerevisiae strains, an oenological strain (GR1) and one isolated from honey by-products (SPF52), three different nutrition regimes (Stimula Sauvignon Blanc™ (SS), Stimula Chardonnay™ (SC) and classic nutrition practice), and a specific inactivated yeast rich in reduced glutathione to prevent oxidative processes [Glutastar™ (GIY)] ensuing in ten treatments (T1-T10). Microbiological an…

Wine aromaAroma of wineSaccharomyces cerevisiaeWineSaccharomyces cerevisiaeEthanol fermentationMicrobiologySensory analysisSaccharomycesVitisFood scienceSicilyAromaVolatile Organic CompoundsbiologyChemistryfood and beveragesNutrientsGeneral Medicinebiology.organism_classificationGlutathioneVolatile organic compounds (VOC's)YeastFermentationOdorantsFermentationAlcoholic fermentationCatarratto grape varietyFood ScienceInternational Journal of Food Microbiology
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