Search results for " SEM"

showing 10 items of 1467 documents

Semi-compatible and reciprocally continuous maps in weak non-Archimedean Menger PM-spaces

2012

In this paper, we introduce semi-compatible maps and reciprocally continuous maps in weak non-Archimedean PM-spaces and establish a common fixed point theorem for such maps. Moreover, we show that, in the context of reciprocal continuity, the notions of compatibility and semi-compatibility of maps become equivalent. Our result generalizes several fixed point theorems in the sense that all maps involved in the theorem can be discontinuous even at the common fixed point.

Discrete mathematicsNon-Archimedean Menger Space Compatible Semi compatible Weakly compatible Reciprocally continuousWeakly compatibleSettore MAT/05 - Analisi MatematicaGeneral MathematicsCompatibility (mechanics)Common fixed pointFixed-point theoremCommon fixed point theoremReciprocalMathematics
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Hybrid bases for varieties of semigroups

2003

We consider the lower part of the lattice of varieties of semigroups. We present finite bases of hybrid identities for the varieties of normal bands, commutative bands and abelian groups of finite exponent. The variety A n,0 of abelian groups provides an example of a variety which has no finite base of hyperidentities (cf. [12]) but has a finite base of hybrid identities.

Discrete mathematicsPure mathematicsAlgebra and Number TheoryLattice (order)ExponentSpecial classes of semigroupsElementary abelian groupAbelian groupCommutative propertyMathematicsArithmetic of abelian varietiesAlgebra Universalis
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Quantum extensions of semigroups generated by Bessel processes

1996

We construct a quantum extension of the Markov semigroup of the classical Bessel process of orderv≥1 to the noncommutative von Neumann algebra s(L2(0, +∞)) of bounded operators onL2(0, +∞).

Discrete mathematicsPure mathematicsBessel processMathematics::Operator AlgebrasSemigroupGeneral MathematicsNoncommutative geometryQuantum dynamical semigroupsymbols.namesakeQuantum probabilityVon Neumann algebraBounded functionsymbolsBessel functionMathematicsMathematical Notes
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Incomparable Banach spaces and operator semigroups

2002

Using the notions of total incomparability and total coincomparability of Banach spaces, we define two families of operator semigroups. We show that these semigroups are minimal, in the sense that they admit a perturbative characterization. Moreover, they allow us to characterize the corresponding incomparability classes.

Discrete mathematicsPure mathematicsOperator (computer programming)Approximation propertyGeneral MathematicsBanach spaceSpecial classes of semigroupsBanach manifoldFinite-rank operatorCharacterization (mathematics)C0-semigroupMathematicsArchiv der Mathematik
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Stochastic differential equations with coefficients in Sobolev spaces

2010

We consider It\^o SDE $\d X_t=\sum_{j=1}^m A_j(X_t) \d w_t^j + A_0(X_t) \d t$ on $\R^d$. The diffusion coefficients $A_1,..., A_m$ are supposed to be in the Sobolev space $W_\text{loc}^{1,p} (\R^d)$ with $p>d$, and to have linear growth; for the drift coefficient $A_0$, we consider two cases: (i) $A_0$ is continuous whose distributional divergence $\delta(A_0)$ w.r.t. the Gaussian measure $\gamma_d$ exists, (ii) $A_0$ has the Sobolev regularity $W_\text{loc}^{1,p'}$ for some $p'>1$. Assume $\int_{\R^d} \exp\big[\lambda_0\bigl(|\delta(A_0)| + \sum_{j=1}^m (|\delta(A_j)|^2 +|\nabla A_j|^2)\bigr)\big] \d\gamma_d0$, in the case (i), if the pathwise uniqueness of solutions holds, then the push-f…

Discrete mathematicsPure mathematicsOrnstein–Uhlenbeck semigroupLebesgue measureSobolev space coefficientsProbability (math.PR)Density60H10 (Primary) 34F05 (Secondary) 60J60 37C10Density estimatePathwise uniquenessGaussian measureLipschitz continuitySobolev spaceStochastic differential equationStochastic flowsGaussian measureBounded functionFOS: Mathematics: Mathematics [G03] [Physical chemical mathematical & earth Sciences]Vector fieldUniqueness: Mathématiques [G03] [Physique chimie mathématiques & sciences de la terre]AnalysisMathematics - ProbabilityMathematics
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Construction of chaotic dynamical system

2010

The first‐order difference equation xn+ 1 = f(xn ), n = 0,1,…, where f: R → R, is referred as an one‐dimensional discrete dynamical system. If function f is a chaotic mapping, then we talk about chaotic dynamical system. Models with chaotic mappings are not predictable in long‐term. In this paper we consider family of chaotic mappings in symbol space S 2. We use the idea of topological semi‐conjugacy and so we can construct a family of mappings in the unit segment such that it is chaotic. First published online: 09 Jun 2011

Discrete mathematicsPure mathematicsincreasing mappingDifferential equationChaoticinfinite symbol spaceBinary numberFunction (mathematics)Space (mathematics)Nonlinear Sciences::Chaotic Dynamicstopological semi‐conjugacyModeling and SimulationQA1-939Orbit (dynamics)chaotic mappingbinary expansionUnit (ring theory)MathematicsAnalysisMathematicsCoupled map latticeMathematical Modelling and Analysis
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Relatively Orthocomplemented Skew Nearlattices in Rickart Rings

2015

AbstractA class of (right) Rickart rings, called strong, is isolated. In particular, every Rickart *-ring is strong. It is shown in the paper that every strong Rickart ring R admits a binary operation which turns R into a right normal band having an upper bound property with respect to its natural order ≤; such bands are known as right normal skew nearlattices. The poset (R, ≤) is relatively orthocomplemented; in particular, every initial segment in it is orthomodular.The order ≤ is actually a version of the so called right-star order. The one-sided star orders are well-investigated for matrices and recently have been generalized to bounded linear Hilbert space operators and to abstract Ric…

Discrete mathematicsrestrictive semigroupskew nearlatticelcsh:MathematicsGeneral MathematicsMathematics::Rings and AlgebrasSkewlcsh:QA1-939right normal bandright-star orderrelatively orthocomplemented posetOrthogonalityorthogonalityRickart ringMathematicsDemonstratio Mathematica
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Disseny i desenvolupament d'exams a partir d'eines de web semàntica

2011

La Web Semàntica no és una proposta de futur. És una realitat. Davant del creixement caòtic de recursos i l'absència d'una organització clara del web actual, la web semàntica advoca per classificar, dotar d'estructura i anotar els recursos amb semàntica explícita processable per màquines. En aquest article presentem els resultats d'una investigació realitzada a la Universitat de Múrcia pel grup TECNOMOD i el GITE, que de manera multidisciplinar hem abordat l'aplicació d'un programa semàntic denominat OeLE en una assignatura virtual de la Titulació de Pedagogia. Es va dissenyar un entorn d'avaluació en xarxa compost pel programa OeLE i un sistema de consulta del feedback que OeLE proporciona…

Diseño recursos web semántica evaluación retroalimentaciónDesign resources Semantic Web evaluation feedback
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Latvijas Universitātes Raksti; 777 .sēj.

2011

DiskursētikaArhitektūras semantikaPatiesībaMiesas fenomenoloģija:HUMANITIES and RELIGION::History and philosophy subjects::Philosophy subjects [Research Subject Categories]RecenzijaIntelektuālismsFenomenoloģijaGeštaltsCilvēksDekonstrukcijaLaikapziņaAbsolūts fenomensNīčes agrīnie rakstiHēgelisbūt un vēstīt” [„Sērens Kirkegors]ReprezentācijaEstētikaVēstures filozofija
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Le parole della musica nella Divina Commedia

2018

L'Autrice analizza un ampio corpus delle parole legate alla musica nella Divina Commedia, esaminando le differenze nelle occorrenze delle tre cantiche e giustificando le differenze stesse. Dei lessemi viene presentata un'analisi condotta secondo gli approcci propri della linguistica cognitiva, nello specifico quello semasiologico e quello onomasiologico. Mentre la parola 'musica ' non è attesta, molto diffuso è il termine 'canto' nel valore proprio e in quello metaforico. La rete di relazioni semantiche mostra una notevole ambiguità, come è dimostrato per quanto riguarda il canto di Casella, il secondo del Purgatorio. Il lavoro intende entrare in qualche modo nel laboratorio di scrittura de…

Divina Commedia - Lessico - Semasiologia - Onomasiologia - MetaforaSettore L-LIN/01 - Glottologia E Linguistica
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