Search results for " Geometria"

showing 10 items of 291 documents

Irreducible components of Hurwitz spaces of coverings with two special fibers

2013

In this paper we prove new results of irreducibility for Hurwitz spaces of coverings whose monodromy group is a Weyl group of type B_d and whose local monodromies are all reflections except two.

Weyl groupPure mathematicsHurwitz quaternionGroup (mathematics)General MathematicsType (model theory)Hurwitz spaces special fibers branched coverings Weyl group of type B_d monodromy braid moves.symbols.namesakeMathematics::Algebraic GeometryMonodromyHurwitz's automorphisms theoremsymbolsIrreducibilitySettore MAT/03 - GeometriaMathematics::Representation TheoryMathematics
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Smooth 4-Dimensional Thickening of Singular 2-Dimensional Complex in the non Compact Case.

2009

L'articolo estende la teoria dell'ingrossamento 4-dimensionale nel caso non-proprio.

Zipping moves prismatical cell subdivisionundrawable singularitiesSettore MAT/03 - Geometria
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L’ABSIDE, COSTRUZIONE E GEOMETRIE: ALCUNE RIFLESSIONI

2015

The Apse, Construction and Geometry: some Reflections The interest in apses is the result of a chain of episodes, not always connected to one another, outlining a framework for fruitful inquiry. It is no coincidence that this need is felt in a land like Sicily, an island at risk of earthquakes where history has been forced to make do with an unstable and age-old status-quo existing between innovation and resilience. Many of the possible lines of reasoning can be found in the following essays, while in this paper I will try using some examples (not just strictly Sicilian) to clarify the meaning and requirements of this field of investigation, in the awareness of all the limits that a short d…

absidi costruzione geometria decorazione resistenza della struttura Mediterraneo XV-XVIII secoloSettore ICAR/18 - Storia Dell'Architettura
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Projektiivinen geometria

2017

Tässä tutkielmassa käsittellään projektiivista geometriaa aksioomien ja mallien kautta. Tutkielma keskittyy pääasiassa äärellisiin projektiivisiin geometrioihin ja niistä erityisesti tasogeometriaan. Tutkielmassa luodaan kirjallisuuskatsaus projektiivisen geometrian alkuvaiheiden kautta aksioomajärjestelmän luomiseen ja päätyen tutustumaan yksinkertaisimpiin malleihin projektiiviselta tasolta. Samalla tulee todistettua myös projektiivisen geometrian peruslause ja tutustuttua projektiivisen geometrian hyödyllisyyteen käsiteltäessä euklidisen geometrian tilanteita. Euklidisessa geometriassa vallitsevia lauseita voidaan nimittäin tulkita projektiivisessa geometriassa ja tällöin projektiivisen …

aksioomajärjestelmäprojektiivinen geometriaideaalipistekuntatasoFanon-tasotasogeometriahomogeeniset koordinaatitprojektiivinen kuvausgeometriaaksioomat
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On the tensor degree of finite groups

2013

We study the number of elements $x$ and $y$ of a finite group $G$ such that $x \otimes y= 1_{_{G \otimes G}}$ in the nonabelian tensor square $G \otimes G$ of $G$. This number, divided by $|G|^2$, is called the tensor degree of $G$ and has connection with the exterior degree, introduced few years ago in [P. Niroomand and R. Rezaei, On the exterior degree of finite groups, Comm. Algebra 39 (2011), 335--343]. The analysis of upper and lower bounds of the tensor degree allows us to find interesting structural restrictions for the whole group.

algebraic topologyFOS: MathematicsAlgebraic Topology (math.AT)Mathematics - CombinatoricsGroup Theory (math.GR)Combinatorics (math.CO)Mathematics - Algebraic TopologySettore MAT/03 - Geometria20D15 20J99 20D60 20C25Nonabelian tensor squareprobability of commuting pairsMathematics - Group Theory$p$-goup
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Le scale elicoidali in pietra. Il caracol de husillo nel Palazzo Reale a Palermo

2008

architettura geometria modellazioneSettore ICAR/17 - Disegno
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A classification of $\protect \mathbb{R}$-Fuchsian subgroups of Picard modular groups

2018

arithmetic Fuchsian groupsmatematiikkaball quotientartimetiikkaquaternion algebrahyperbolinen geometriageometriahyperspherealgebraPicard modular groupHeisenberg groupFuchsin ryhmätcomplex hyperbolic geometry
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Asymptoottiset kolmiot hyperbolisessa geometriassa

2016

Elisa Roivainen, Asymptoottiset kolmiot hyperbolisessa geometriassa (engl. Asymptotic Triangles in Hyperbolic Geometry), matematiikan pro gradu -tutkielma, 59 sivua, Jyväskylän yliopisto, Matematiikan ja tilastotieteen laitos, kevät 2016. T ässä työssä esitellään asymptoottisia kolmioita koskevia tuloksia hyperbolisessa geometriassa. Asymptoottisilla kolmioilla tarkoitetaan kolmioita, joiden kärkipisteistä ainakin yksi on niin sanottu äärett ömyyspiste. Kolmion sivuista kaksi lähestyy siis toisiaan asymptoottisesti tuota pistettä kohti, mutta n ämä sivut eivät kuitenkaan leikkaa. Hyperbolisella geometrialla taas tarkoitetaan geometriaa, jossa neutraalin geometrian aksioomien lisäksi aksioom…

asymptoottisesti yhdensuuntainenasymptoottiasymptoottiset kolmiothyperbolinen geometriageometria
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MR 3020148 Reviewed McMullen, C.T. Braid groups and Hodge theory. Mathematische Annalen, vol. 355 (2013), pp.893–-946. (Reviewer Francesca Vetro) 20F…

2014

In this paper, the author studies the unitary representations of the braid group and the geometric structures on moduli space that arise via the Hodge theory of cyclic branched coverings of P^1. In particular, the author is interested in the classification of certain arithmetic subgroups of U(r, s) which envelop the image of the braid group. The author investigates their connections with complex reflection groups, Teichm\"{u}lller curves, ergodic theory and problems in surface topology.

braid groups cyclic branched coverings moduli spaces.Settore MAT/03 - Geometria
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MR 2776821 Reviewed Berger E. Hurwitz equivalence in dihedral groups. The Electronic Journal of Combinatorics 18 (2011), no.1, paper 45, 16 pp. (Revi…

2011

In the paper under review, the author studies the orbits of the action of the braid group B_{n} on G^{n} where G denoted a dihedral group. At first, the author considers tuples T consisting only of reflections. In this case, the author proves that the orbits are determinate by three invariants. These invariants are the product of the entries, the subgroup generated by the entries and the number of times each conjugacy class is represented in T. Successively, the author works with tuples whose entries are any elements of dihedral groups. The author shows that, also this time, the above invariants are sufficient in order to determinate the orbits of the action of B_{n} on G^{n}.

braid groups dihedral groups.Settore MAT/03 - Geometria
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