Search results for "Matematica"

showing 10 items of 1637 documents

WQ*-algebras of measurable operators

2012

Every C*-algebra \(\mathfrak{A}\) has a faithful *-representation π in a Hilbert space \(\mathcal{H}\). Consequently it is natural to pose the following question: under which conditions, the completion of a C*-algebra in a weaker than the given one topology, can be realized as a quasi *-algebra of operators? The present paper presents the possibility of extending the well known Gelfand — Naimark representation of C*-algebras to certain Banach C*-modules.

Discrete mathematicsmonotone closedPure mathematicsApplied MathematicsGeneral MathematicsHilbert spacemodular representation.C*-algebraCQ*-algebrasymbols.namesakeSettore MAT/05 - Analisi MatematicaGelfand–Naimark theoremsymbolsCQ*-algebra; WQ*-algebra; Monotone closed; Modular representationlcsh:QAlgebra over a fieldlcsh:ScienceRepresentation (mathematics)Topology (chemistry)WQ*-algebraMathematicsIndian Journal of Pure and Applied Mathematics
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Fixed point theory for cyclic weak ϕ-contraction in fuzzy metric spaces

2012

In this paper, we introduce cyclic weak $\phi-$contractions in fuzzy metric spaces and utilize the same to prove some results on existence and uniqueness of fixed point in fuzzy metric spaces. Some related results are also proved besides furnishing illustrative examples.

Discrete mathematicsnon-Archimedean fuzzy metric spacFuzzy metric spaceInjective metric spacelcsh:QA299.6-433T-normEquivalence of metricslcsh:Analysiscyclic weak $phi-$contractionIntrinsic metricConvex metric spaceMetric spaceSettore MAT/05 - Analisi Matematicacyclic representationMetric mapFuzzy metric space cyclic representation cyclic weak ϕ-contraction non-Archimedean fuzzy metric spaceUltrametric spaceMathematics
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Set-valued mappings in partially ordered fuzzy metric spaces

2014

Abstract In this paper, we provide coincidence point and fixed point theorems satisfying an implicit relation, which extends and generalizes the result of Gregori and Sapena, for set-valued mappings in complete partially ordered fuzzy metric spaces. Also we prove a fixed point theorem for set-valued mappings on complete partially ordered fuzzy metric spaces which generalizes results of Mihet and Tirado. MSC:54E40, 54E35, 54H25.

Discrete mathematicspartially ordered setApplied MathematicsInjective metric spaceset-valued mappingT-normFixed-point propertyConvex metric spaceLeast fixed pointcoincidence pointfixed pointSettore MAT/05 - Analisi MatematicaDiscrete Mathematics and CombinatoricsDomain theoryfuzzy metric spaceFilter (mathematics)Coincidence pointAnalysisMathematics
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Perimeter symmetrization of some dynamic and stationary equations involving the Monge-Ampère operator

2017

We apply the perimeter symmetrization to a two-dimensional pseudo-parabolic dynamic problem associated to the Monge-Ampere operator as well as to the second order elliptic problem which arises after an implicit time discretization of the dynamical equation. Curiously, the dynamical problem corresponds to a third order operator but becomes a singular second order parabolic equation (involving the 3-Laplacian operator) in the class of radially symmetric convex functions. Using symmetrization techniques some quantitative comparison estimates and several qualitative properties of solutions are given.

DiscretizationMathematical analysisPerimeter symmetrizationPseudoparabolic dynamic Monge-Ampère equationThird orderOperator (computer programming)Dynamic problemSettore MAT/05 - Analisi MatematicaTwo-dimensional domainSymmetrizationOrder (group theory)AmpereConvex functionMathematics
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Periodic and quasi-periodic orbits of the dissipative standard map

2011

We present analytical and numerical investigations of the dynamics of the dissipative standard map. We first study the existence of periodic orbits by using a constructive version of the implicit function theorem; then, we introduce a parametric representation, which provides the interval of the drift parameter ensuring the existence of a periodic orbit with a given period. The determination of quasi--periodic attractors is efficiently obtained using the parametric representation combined with a Newton's procedure, aimed to reduce the error of the approximate solution provided by the parametric representation. These methods allow us to relate the drift parameter of the periodic orbits to th…

Dissipative standard mapApplied MathematicsMathematical analysisArnold's tonguesPeriodic sequenceStandard mapParameter spaceImplicit function theoremAttractorDissipative systemDiscrete Mathematics and CombinatoricsPeriodic orbitsArnold's tongues; Dissipative standard map; Periodic orbits; Discrete Mathematics and Combinatorics; Applied MathematicsInvariant (mathematics)Dissipative standard map; Periodic orbits; Arnold's tonguesSettore MAT/07 - Fisica MatematicaParametric statisticsMathematics
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Localization and separation of solutions for Fredholm integral equations

2020

[EN] In this paper, we establish a qualitative study of nonlinear Fredholm integral equations, where we will carry out a study on the localization and separation of solutions. Moreover, we consider an efficient algorithm to approximate a solution. To do this, we study the semilocal convergence of an efficient third order iterative scheme for solving nonlinear Fredholm integral equations under mild conditions. The novelty of our work lies in the fact that this study involves first order Frechet derivative and mild conditions. A numerical example involving nonlinear Fredholm integral equations, is solved to show the domains of existence and uniqueness of solutions. The applicability of the it…

Domain of existence of solutionApplied MathematicsFredholm integral equation010102 general mathematicsSeparation (statistics)Mathematical analysisFredholm integral equationTwo-steps Newton iterative schemeLipschitz continuity01 natural sciencesIntegral equation010101 applied mathematicssymbols.namesakesymbols0101 mathematicsDomain of uniqueness of solutionLipschitz conditionMATEMATICA APLICADAAnalysisMathematics
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Bounded weak solutions to superlinear Dirichlet double phase problems

2023

AbstractIn this paper we study a Dirichlet double phase problem with a parametric superlinear right-hand side that has subcritical growth. Under very general assumptions on the data, we prove the existence of at least two nontrivial bounded weak solutions to such problem by using variational methods and critical point theory. In contrast to other works we do not need to suppose the Ambrosetti–Rabinowitz condition.

Double phase operatorAlgebra and Number TheorySettore MAT/05 - Analisi MatematicaCritical point theorySuperlinear nonlinearityLocation of the solutionsMathematical PhysicsAnalysisParametric problem
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Learning to be a psychostimulants addict with self-regulation therapy

2018

This article presents the results of a single-case experiment of alternative treatments in which a participant applied the Self-Regulation Therapy (SRT) to reproduce the effects of a stimulant drug, methylphenidate, and a sedative, alcohol. The SRT is a learning procedure based on classic conditioning and suggestion that reproduces the effect of drugs by remembering the effects they have. The participant reproduced the effects of both drugs during ten sessions held on 5 consecutive days. To record effects, adjective scales were used that measured Drug effect, High, Rush, Energy, Tension and the General Factor of Personality (GFP). The results indicated that the participant was capable of in…

DrugPsychotherapistmedicine.drug_classmedia_common.quotation_subjectAddictionSelf-Regulation TherapyUNESCO::FILOSOFÍA:FILOSOFÍA [UNESCO]medicineInverted uDrug effectmedia_commonSensitization drugMethylphenidateClassical conditioningGeneral MedicineTerapèuticaGeneral Factor of PersonalityTolerance drugSedativeMethylphenidateDroguesPersonalitatStimulant drugPsychologyAlcoholMATEMATICA APLICADAMedicamentsmedicine.drug
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Statistical tools and control of internal lubricant content of inhalation grade HPMC capsules during manufacture

2016

The internal lubricant content (ILC) of inhalation grade HPMC capsules is a key factor to ensure good powder release when the patient inhales a medicine from a dry powder inhaler (DPI). Powder release from capsules has been shown to be influenced by the ILC. The characteristics used to measure this are the emitted dose, fine particle fraction and mass median aerodynamic diameter. In addition the ILC level is critical for capsule shell manufacture because it is an essential part of the process that cannot work without it. An experiment has been applied to the manufacture of inhalation capsules with the required ILC. A full factorial model was used to identify the controlling factors and from…

Dry powder inhaler (DPI)Materials scienceChemistry PharmaceuticalPharmaceutical ScienceNanotechnologyCapsulesOleic Acids02 engineering and technology030226 pharmacology & pharmacy03 medical and health sciences0302 clinical medicineHypromellose DerivativesAdministration InhalationAerodynamic diameterHPMC capsulesLubricantskin and connective tissue diseasesLubricantsFactorial modelModels StatisticalInhalationDry Powder Inhalers021001 nanoscience & nanotechnologyHypromellose DerivativesDry-powder inhalerbody regionsAerosolizationInternal lubricantLinear models0210 nano-technologyMATEMATICA APLICADABiomedical engineeringParticle fraction
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CONVINZIONI E CAMBI DI CONVINZIONI DEGLI STUDENTI SUGLI ERRORI E SULLO SVILUPPO DELLA CONOSCENZA IN MATEMATICA (STUDENTI DI ETÀ 14 – 18)

2011

ERRORIMATEMATICACONVINZIONISettore MAT/04 - Matematiche ComplementariSTUDENTI
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