Search results for "MATEMATICA"

showing 10 items of 1637 documents

A simulation function approach for best proximity point and variational inequality problems

2017

We study sufficient conditions for existence of solutions to the global optimization problem min(x is an element of A) d(x, fx), where A, B are nonempty subsets of a metric space (X, d) and f : A -> B belongs to the class of proximal simulative contraction mappings. Our results unify, improve and generalize various comparable results in the existing literature on this topic. As an application of the obtained theorems, we give some solvability theorems of a variational inequality problem.

best proximity point fixed point simulation functions variational inequality problemsNumerical AnalysisControl and OptimizationAlgebra and Number Theory010102 general mathematicsMathematical analysisFunction (mathematics)01 natural sciences010101 applied mathematicsSettore MAT/05 - Analisi MatematicaVariational inequalityProximity problemsDiscrete Mathematics and CombinatoricsApplied mathematicsPoint (geometry)0101 mathematicsAnalysisMathematicsMiskolc Mathematical Notes
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Comparison between two different cardiovascular models during a hemorrhagic shock scenario

2020

Hemorrhagic shock is a form of hypovolemic shock determined by rapid and large loss of intravascular blood volume and represents the first cause of death in the world, whether on the battlefield or in civilian traumatology. For this, the ability to prevent hemorrhagic shock remains one of the greatest challenges in the medical and engineering fields. The use of mathematical models of the cardiocirculatory system has improved the capacity, on one hand, to predict the risk of hemorrhagic shock and, on the other, to determine efficient treatment strategies. In this paper, a comparison between two mathematical models that simulate several hemorrhagic scenarios is presented. The models considere…

blood flow simulationComputer science02 engineering and technologyShock HemorrhagichemodynamicsSettore ING-INF/01 - Elettronicahemorrhagic shockBattlefield0502 economics and business0202 electrical engineering electronic engineering information engineeringmedicineQA1-939HumansStructured modelSettore MAT/07 - Fisica MatematicaMathematical modelApplied Mathematics05 social sciencesModels CardiovascularGeneral MedicineComputational MathematicsRisk analysis (engineering)cardiovascular modelModeling and SimulationShock (circulatory)Settore ING-INF/06 - Bioingegneria Elettronica E InformaticaHemorrhagic shockTreatment strategy020201 artificial intelligence & image processingmedicine.symptomhemorrhageGeneral Agricultural and Biological Sciences050203 business & managementTP248.13-248.65MathematicsBiotechnology
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Food safety risk analysis from the producers' perspective: prioritisation of production process stages by HACCP and TOPSIS

2018

[EN] From the manufacturers perspective, the Hazard Analysis and Critical Control Point (HACCP) system nowadays represents the mainly way to implement the food safety risk management in food industries. Nevertheless, the identification and prioritization of hazards as the outcome of the first principle of HACCP is not sufficient to identify production process stages that more significantly and critically contribute to the consumer¿s risks. With this recognition, the present paper proposes a Quantitative Risk Assessment (QRA) approach based on HACCP and Technique for Order of Preference by Similarity to Ideal Solution (TOPSIS) to individuate production process phases on which implementing co…

business.industryFood safety risk analysisGeneral Decision SciencesTOPSISFood safety risk analysisAnalysis of production process stageAnalysis of production process stagesHazard analysishazard analysis and critical control pointFood safetyHACCPfood.foodSmoked salmonfood safety risk analysifoodRisk analysis (engineering)Critical control pointbusinessRisk assessmentTOPSISMATEMATICA APLICADARisk management
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The dynamics over the next few years of the Spanish mobile telecommunications market share: a mathematical modelling approach

2013

Taking into account available data from 2002 to 2009 about the market share percentages of the Spanish mobile telecommunications service providers, a dynamic diffusion model to study the evolution of the clients’ change between the different companies during the period 2010–2016 is proposed. The constructed model provides a tool for forecasting short-term trends about the customers’ preferences with respect to mobile network operators taking into account both, autonomous decisions due to direct marketing and advertising strategies, and also decisions adopted through interaction via social influence. The model can provide insights to companies for designing strategies in order to gain market…

business.industryMarket shareApplied MathematicsService providerSocial interactionModellingComputer Science ApplicationsDirect marketingControl and Systems EngineeringOrder (exchange)Mobile telecommunications servicesModeling and SimulationMarket share analysisCellular networkECONOMIA FINANCIERA Y CONTABILIDADMobile telephonyMarket shareMATEMATICA APLICADAbusinessSoftwareSimulationIndustrial organizationForecastingSocial influenceMathematical and Computer Modelling of Dynamical Systems
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La corrispondenza epistolare Niccolò De Martino - Girolamo Settimo. Con un saggio sull’inedito Trattato delle Unghiette Cilindriche di Settimo

2008

carteggi storia matematica calcolo infinitesimale
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Per la costruzione dell’Unità d’Italia. Le corrispondenze epistolari Brioschi - Cremona e Betti - Genocchi, Firenze

2009

carteggi unità d'Italia Storia matematica
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From the Classical Boltzmann Equation to the Generalized Kinetic models of Biological Systems

2017

This paper deal with the classical Boltzmann Equation generalized to model populations in complex biological system. In particular, the populations refer to the cells of the immune system and to those of an aggressive host (cancer cells) in a human being. We will focus with the study of a spatially homogeneous continuous model, and derivation of the macroscopic model. The paper starts from a simple description of the classical Boltzmann equation and goes to the mathematical approach proposed to model the large systems of interacting entities focusing the competition between immune system and cancer cells.

classical Boltzmann equation kinetic theory active particlesSettore MAT/07 - Fisica Matematica
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Some Physical Appearances of Vector Coherent States and CS Related to Degenerate Hamiltonians

2005

In the spirit of some earlier work on the construction of vector coherent states over matrix domains, we compute here such states associated to some physical Hamiltonians. In particular, we construct vector coherent states of the Gazeau-Klauder type. As a related problem, we also suggest a way to handle degeneracies in the Hamiltonian for building coherent states. Specific physical Hamiltonians studied include a single photon mode interacting with a pair of fermions, a Hamiltonian involving a single boson and a single fermion, a charged particle in a three dimensional harmonic force field and the case of a two-dimensional electron placed in a constant magnetic field, orthogonal to the plane…

coherent stateSettore MAT/07 - Fisica MatematicaNon Hermitian Hamiltonian
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Asymptotic behavior of positive solutions of a Dirichlet problem involving supercritical nonlinearities

2013

combined nonlinearitiespositive solutionvariational meth- odSettore MAT/05 - Analisi MatematicaKeywords: elliptic boundary value problemasymptotic behavior
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Common best proximity points and global optimal approximate solutions for new types of proximal contractions

2015

Let $(\mathcal{X},d)$ be a metric space, $\mathcal{A}$ and $\mathcal{B}$ be two non-empty subsets of $\mathcal{X}$ and $\mathcal{S},\mathcal{T}: \mathcal{A} \to \mathcal{B}$ be two non-self mappings. In view of the fact that, given any point $x \in \mathcal{A}$, the distances between $x$ and $\mathcal{S}x$ and between $x$ and $\mathcal{T}x$ are at least $d(\mathcal{A}, \mathcal{B}),$ which is the absolute infimum of $d(x, \mathcal{S} x)$ and $d(x, \mathcal{T} x)$, a common best proximity point theorem affirms the global minimum of both the functions $x \to d(x, \mathcal{S}x)$ and $x \to d(x, \mathcal{T}x)$ by imposing the common approximate solution of the equations $\mathcal{S}x = x$ and $…

common best proximity pointproximally commuting mappingsSettore MAT/05 - Analisi Matematicaoptimal approximate solution
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