Search results for "Jordan"

showing 9 items of 59 documents

Homogeneous Suslinian Continua

2011

AbstractA continuumis said to be Suslinian if it does not contain uncountably many mutually exclusive non-degenerate subcontinua. Fitzpatrick and Lelek have shown that a metric Suslinian continuum X has the property that the set of points at which X is connected im kleinen is dense in X. We extend their result to Hausdorff Suslinian continua and obtain a number of corollaries. In particular, we prove that a homogeneous, non-degenerate, Suslinian continuum is a simple closed curve and that each separable, non-degenerate, homogenous, Suslinian continuum is metrizable.

Set (abstract data type)symbols.namesakePure mathematicsProperty (philosophy)Continuum (topology)General MathematicsMetrization theoremMetric (mathematics)symbolsHausdorff spaceJordan curve theoremSeparable spaceMathematicsCanadian Mathematical Bulletin
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CELEBRATING WOMEN ARTISTS IN JORDAN: REFRAMING GENDER ROLES AS RESISTANCE

This thesis focuses on women artists in the capital of Jordan, Amman, and particularly on their cultural practices as an expression of a creative agency. These women create independent spaces, cultural initiatives, public performances and original artworks that allow the reframing of gender roles in neoliberal patriarchal societies today. Beyond labeling the emergence of a new female activism, or femtivism, as feminist or revolutionary, I suggest reading it as the reconfiguration of a new wave of feminisms in Jordan, which engages with the visual arts, the contemporary cultural scene of Amman, the geography of the city and the political commitment, often in informal domains rather than in i…

Settore L-OR/12 - Lingua E Letteratura Arabawomen artists feminisms Amman Jordan Middle East ethnography creative agency postcolonial intersectional
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Polynomial Identities of the Jordan algebra UJ2(F)

2012

Settore MAT/02 - AlgebraJordanalgebra UJ2(F)Polynomial
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Polynomimatriisit

2014

Tämän tutkielman sisältö voidaan karkeasti jakaa kahteen osaan. Ensimmäisessä on tarkoituksena tarkastella polynomimatriiseja ja erityisesti osoittaa toimiviksi kaksi niiden muokkaamiseen soveltuvaa algoritmia. Algoritmit toimivat osittain samalla idealla kuin lineaarialgebran perusteista tuttu Gaussin ja Jordanin menetelmä. Polynomit tuovat menetelmiin kuitenkin uutta sisältöä erityisesti jaollisuusominaisuuksiensa vuoksi. Tarkasteltavat matriisit ovat aina neliömatriiseja, ja polynomien kerroinkunnan karakteristika oletetaan nollaksi. Ensimmäinen algoritmi osoittaa, että Gaussin menetelmän polynomimatriiseille yleistetyillä rivioperaatioilla voidaan aina muokata polynomimatriisi yläkolmio…

SimilaarisuusinvariantitMatriisiteoriaJordanin muotoLineaarialgebraSmithin normaalimuotopolynomitFrobeniuksen muotoKarakteristinen polynomiPolyomimatriisitmatriisit
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Curves as measured foliation on noncompact surfaces

1993

In the present work, that regards the Thurston's theory, we prove that, if we choose a closed curve, how we wish, on a noncompact surface, it is always possible to construct a particular masured foliation that has the choosed curve like a leaf; we also prove this foliation has a remarkable property that makes very easy to mesure all homotopy classes of closed curves of our surface. To prove this statement we need some Propositions and some Lemma that we also demonstre.

Surface (mathematics)Lemma (mathematics)Pure mathematicsProperty (philosophy)General MathematicsHomotopyMathematical analysisFoliationJordan curve theoremsymbols.namesakeBoundary componentsymbolsMathematics::Differential GeometryHomotopy classMathematicsRendiconti del Circolo Matematico di Palermo
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Interior Eigenvalue Density of Jordan Matrices with Random Perturbations

2017

International audience; We study the eigenvalue distribution of a large Jordan block subject to a small random Gaussian perturbation. A result by E. B. Davies and M. Hager shows that as the dimension of the matrix gets large, with probability close to 1, most of the eigenvalues are close to a circle.We study the expected eigenvalue density of the perturbed Jordan block in the interior of that circle and give a precise asymptotic description.; Nous étudions la distribution de valeurs propres d’un grand bloc de Jordan soumis à une petite perturbation gaussienne aléatoire. Un résultat de E. B. Davies et M. Hager montre que quand la dimension de la matrice devient grande, alors avec probabilité…

[ MATH ] Mathematics [math]Jordan matrixSpectral theoryGaussian010102 general mathematicsMathematical analysisPerturbation (astronomy)Mathematics::Spectral Theory01 natural sciences010104 statistics & probabilityMatrix (mathematics)symbols.namesakesymbolsRandom perturbations[MATH]Mathematics [math]MSC: 47A10 47B80 47H40 47A550101 mathematicsDivide-and-conquer eigenvalue algorithmSpectral theoryEigenvalue perturbationEigenvalues and eigenvectorsNon-self-adjoint operatorsMathematics
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Etude de trois fragments d’enduits Site de Khirbet adh-Dharih (Jordanie)

2014

[SHS.ARCHEO] Humanities and Social Sciences/Archaeology and Prehistory[SHS.ARCHEO]Humanities and Social Sciences/Archaeology and Prehistory[ SHS.ARCHEO ] Humanities and Social Sciences/Archaeology and PrehistoryMortier de chauxJordanieStructure hydrauliqueCiterne
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Quasi *-algebras and generalized inductive limits of C*-algebras

2011

inductive limitJordan algebraGeneral MathematicsSubalgebraCurrent algebraUniversal enveloping algebraFiltered algebraAlgebraC*-algebrasSettore MAT/05 - Analisi MatematicaQuasi *-algebraAlgebra representationDivision algebraCellular algebraMathematics
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Retos en Oriente Próximo y el futuro del muro de Cisjordania. Jose Maria Ridao

2010

El muro de Cisjordania. Obstáculos para la garantía de los Derechos Humanos. Retos en Oriente Próximo y el futuro del muro de Cisjordania, José María Ridao UNRWAce. 5 de mayo de 2010. Institut Universitari de Drets Humans de la Universitat de València.

restos oriente próximo Jose MAria Ridao Cisjordania muroDerecho5906.01- Ciencia Política
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