Search results for "DIR"

showing 10 items of 10242 documents

L’eterno ritorno del problema del metodo

2022

Fabio Ciaramelli’s book L’ordine simbolico della legge e il problema del metodo proposes a convincing methodological perspective for legal knowledge in contemporary constitutional democracies. The central claim is that a middle path between strong objectivism and absolute discretion exists. Ciaramelli thinks that the key concept for legal methodology is that of “symbolic order”. In this paper I deal with this notion and try to emphasize some features of it from a perspective slightly different from Ciaramelli’s one.

symbolic orderSettore IUS/20 - Filosofia Del Dirittoconstitutional democracyindeterminacyLegal Methodologycertainty
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A Continuous Approach to FETI-DP Mortar Methods: Application to Dirichlet and Stokes Problem

2013

In this contribution we extend the FETI-DP mortar method for elliptic problems introduced by Bernardi et al. [2] and Chacon Vera [3] to the case of the incompressible Stokes equations showing that the same results hold in the two dimensional setting. These ideas extend easily to three dimensional problems. Finally some numerical tests are shown as a conclusion. This contribution is a condensed version of a more detailed forthcoming paper. We use standard notation, see for instance [1].

symbols.namesakeCompressibilityStokes problemsymbolsApplied mathematicsNumerical testsMortarFETI-DPNotationMortar methodsDirichlet distributionMathematics
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A Domain Imbedding Method with Distributed Lagrange Multipliers for Acoustic Scattering Problems

2003

The numerical computation of acoustic scattering by bounded twodimensional obstacles is considered. A domain imbedding method with Lagrange multipliers is introduced for the solution of the Helmholtz equation with a second-order absorbing boundary condition. Distributed Lagrange multipliers are used to enforce the Dirichlet boundary condition on the scatterer. The saddle-point problem arising from the conforming finite element discretization is iteratively solved by the GMRES method with a block triangular preconditioner. Numerical experiments are performed with a disc and a semi-open cavity as scatterers.

symbols.namesakeConstraint algorithmHelmholtz equationDiscretizationPreconditionerLagrange multiplierDirichlet boundary conditionMathematical analysissymbolsBoundary value problemFinite element methodMathematics
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Openness and Discreteness

2013

The aim of this chapter is to study conditions under which a mapping of finite distortion is open (maps open sets to open sets) and discrete (preimage of each point is a discrete set).

symbols.namesakeDirac measureDistortionMathematical analysisOpen setsymbolsOpenness to experiencePoint (geometry)Conformal mapDiscrete setNonlinear elasticityMathematics
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Poincare Inequalities and Spectral Gap, Concentration Phenomenon for G-Measures

2002

We produce a new approach based upon inequalities of Poincare’s type for giving constructive estimates of the mixing rate for a family of mixing stationary processes continuously depending on their past called g-measures. We establish also exponential inequalities of Hoeffding’s type leading to a concentration phenomenon for a large class of observables; this last property permits in particular to give the typical behaviour of the n-orbits of a g-measure.

symbols.namesakeDirichlet formMathematical analysissymbolsSpectral gapProduct topologyGibbs measureType (model theory)ConstructiveMixing (physics)MathematicsExponential function
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A Fixed Domain Approach in Shape Optimization Problems with Neumann Boundary Conditions

2008

Fixed domain methods have well-known advantages in the solution of variable domain problems, but are mainly applied in the case of Dirichlet boundary conditions. This paper examines a way to extend this class of methods to the more difficult case of Neumann boundary conditions.

symbols.namesakeFictitious domain methodDirichlet boundary conditionMathematical analysissymbolsNeumann boundary conditionShape optimizationBoundary value problemMixed boundary conditionDomain (mathematical analysis)Robin boundary condition
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A Stieltjes Approach to Static Hedges

2014

Static hedging of complicated payoff structures by standard instruments becomes increasingly popular in finance. The classical approach is developed for quite regular functions, while for less regular cases, generalized functions and approximation arguments are used. In this note, we discuss the regularity conditions in the classical decomposition formula due to P. Carr and D. Madan (in Jarrow ed, Volatility, pp. 417–427, Risk Publ., London, 1998) if the integrals in this formula are interpreted as Lebesgue integrals with respect to the Lebesgue measure. Furthermore, we show that if we replace these integrals by Lebesgue–Stieltjes integrals, the family of representable functions can be exte…

symbols.namesakeGeneralized functionLebesgue measureDirect methodMathematical analysisBounded variationStochastic gamesymbolsApplied mathematicsRiemann–Stieltjes integralAbsolute continuityLebesgue integrationMathematics
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Isometries between spaces of multiple Dirichlet series

2019

Abstract In this paper we study spaces of multiple Dirichlet series and their properties. We set the ground of the theory of multiple Dirichlet series and define the spaces H ∞ ( C + k ) , k ∈ N , of convergent and bounded multiple Dirichlet series on C + k . We give a representation for these Banach spaces and prove that they are all isometrically isomorphic, independently of the dimension. The analogous result for A ( C + k ) , k ∈ N , which are the spaces of multiple Dirichlet series that are convergent on C + k and define uniformly continuous functions, is obtained.

symbols.namesakePure mathematicsUniform continuityApplied MathematicsBounded functionDimension (graph theory)symbolsBanach spaceRepresentation (mathematics)AnalysisDirichlet seriesMathematicsJournal of Mathematical Analysis and Applications
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Errors Generated by Uncertain Data

2014

In this chapter, we study effects caused by incompletely known data. In practice, the data are never known exactly, therefore the results generated by a mathematical model also have a limited accuracy. Then, the whole subject of error analysis should be treated in a different manner, and accuracy of numerical solutions should be considered within a framework of a more complicated scheme, which includes such notions as maximal and minimal distances to the solution set and its radius.

symbols.namesakeUncertain dataError analysisDirichlet boundary conditionScheme (mathematics)Subject (grammar)symbolsSolution setApplied mathematicsLogarithmic derivativeRadiusMathematics
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Host Searching by Egg Parasitoids: Exploitation of Host Chemical Cues

2010

Insect parasitoids are considered “keystone species” in many ecosystems in terms of biodiversity, ecological impact and economic importance (Vinson 1985, LaSalle and Gauld 1993, Hawkins et al. 1999). In the last decades, several reviews have been published on the relationships among plants, hosts and parasitoids, which reflect a strong interest in these insects both as models for behavioral ecologists and as important organisms for classical and applied biological control programs (Hawkins et al. 1999, Vet 1999, Bale et al. 2008). The majority of these studies have considered the larval parasitoid s, besides the extensive use of egg parasitoids in biological control (Hawkins et al. 1999). I…

synomonesEupelmidaeEulophidaebiologykairomoneZoologybiology.organism_classificationParasitoidAssociative learningHost location BehaviorpheromoneSettore AGR/11 - Entomologia Generale E ApplicataAphelinidaeEncyrtidaeDirect Host-Related Chemical CuePteromalidaeIndirect Host-Related Chemical CueScelionidae
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