Search results for "multiplier"

showing 10 items of 338 documents

Performance of sensl C-Series SiPM with high photoelectron resolution at cryogenic temperatures

2016

The C-Series of silicon photomultipliers (SiPM) from SensL provides devices with a fast response and high performance at low cost. The device's ability to detect light at temperatures of liquid nitrogen (77K) and liquid helium (4 K) with high photoelectron resolution was demonstrated. Results include relative photon detection efficiency (PDE), gain, microcell capacitance, and cross-talk probability at different over-voltages, both at room and at cryogenic temperatures. At 77K the SiPM demonstrated significantly improved operating characteristics while at 4K the observed increase in break-down voltage, the reduction of PDE by a factor of 2-3, and the extensively dropped microcell capacitance…

Materials sciencebusiness.industryLiquid heliumchemistry.chemical_elementLiquid nitrogenCapacitancelaw.inventionSilicon photomultiplierchemistrylawElectronic engineeringOptoelectronicsMicrocellPhotonicsbusinessHeliumVoltage2016 IEEE Nuclear Science Symposium, Medical Imaging Conference and Room-Temperature Semiconductor Detector Workshop (NSS/MIC/RTSD)
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A penalty-based finite element interface technology

2002

Abstract An effective and robust interface element technology able to connect independently modeled finite element subdomains is presented. This method has been developed using the penalty constraints and allows coupling of finite element models whose nodes do not coincide along their common interface. Additionally, the present formulation leads to a computational approach that is very efficient and completely compatible with existing commercial software. A significant effort has been directed toward identifying those model characteristics (element geometric properties, material properties and loads) that most strongly affect the required penalty parameter, and subsequently to developing si…

Mathematical optimizationCommercial softwareEngineeringInterface (Java)Finite element limit analysisbusiness.industryMechanical EngineeringPenalty methodLagrange multiplierMixed finite element methodComposite laminatesTopologyFinite element methodComputer Science ApplicationsSettore ING-IND/14 - Progettazione Meccanica E Costruzione Di MacchineFinite elementModeling and SimulationSubstructureGlobal/local analysiGeneral Materials SciencePenalty methodbusinessInterface elementCivil and Structural EngineeringExtended finite element methodComputers & Structures
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Cross-Efficiency in Fuzzy Data Envelopment Analysis (FDEA): Some Proposals

2013

Different techniques have been proposed in the literature to rank decision making units (DMUs) in the context of Fuzzy Data Envelopment Analysis. In our opinion, those that result from using a ranking method to order the fuzzy efficiencies obtained are susceptible to a serious criticism: they are not based on objective criteria. Cross-efficiency evaluation was introduced as an extension of DEA aimed at ranking the DMUs. This methodology has found a significant number of applications and has been extensively investigated. In this chapter, we discuss some difficulties that arise with the definition of fuzzy cross-efficiencies and we propose a fuzzy cross-efficiency evaluation based on the FDE…

Mathematical optimizationCross efficiencyEfficiencyComputer scienceFuzzy mathematical programmingData envelopment analysisMultiplier (economics)Fuzzy data envelopment analysisFuzzy logic
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Evaluation of the shakedown limit load multiplier for stochastic seismic actions

2017

A new approach for the evaluation of the shakedown limit load multiplier for structures subjected to a combination of quasi-statically variable loads and seismic actions is presented. The common case of frame structures constituted by elastic perfectly plastic material is considered. The acting load history during the lifetime of the structure will be defined as a suitable combination of never ending quasi-statical loads, variable within an appropriate given domain, and stochastic seismic actions occurring for limited time interval. The proposed approach utilizes the Monte Carlo method in order to generate a suitable large number of seismic acceleration histories and the corresponding shake…

Mathematical optimizationElastic plastic frameMonte Carlo method02 engineering and technologyCondensed Matter Physic01 natural sciences0203 mechanical engineeringQuasi-statical and seismic loadingMechanics of Material0101 mathematicsDynamic shakedownMathematicsbusiness.industryCumulative distribution functionMechanical EngineeringProbabilistic approachStructural engineeringCondensed Matter PhysicsShakedown010101 applied mathematicsMonte Carlo method020303 mechanical engineering & transportsMechanics of MaterialsLimit loadMultiplier (economics)businessSettore ICAR/08 - Scienza Delle Costruzioni
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A thermoeconomics-based approach to the integrated optimization of design and operation for decentralised energy systems and variable load conditions

2006

The many comprehensive approaches formulated for the optimization of large industrial energy systems have been rarely applied to small and medium scale units, because of the difficulties in handling a continuously variable energy demand and of the lower margins for energy and emissions saving. Today, the growing interest for decentralised energy systems in the civil sector stimulates major efforts for the optimization of such plants, with a particular focus on the control system and on a management strategy able to exploit the opportunities existing in the free energy market. In this paper a methodology is proposed for the optimization of design and operation of variable demand systems supp…

Mathematical optimizationEngineeringPrimary energybusiness.industryControl engineeringThermoeconomicsGridElectric power systemsymbols.namesakeLagrange multiplierFuel efficiencysymbolsEnergy marketProfitability indexbusiness
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External constraints on optimal control strategies in molecular orientation and photofragmentation: Role of zero-area fields

2013

We propose a new formulation of optimal and local control algorithms which enforces the constraint of time-integrated zero-area on the control field. The fulfillment of this requirement, crucial in many physical applications, is mathematically implemented by the introduction of a Lagrange multiplier aiming at penalizing the pulse area. This method allows to design a control field with an area as small as possible, while bringing the dynamical system close to the target state. We test the efficiency of this approach on two control purposes in molecular dynamics, namely, orientation and photodissociation.

Mathematical optimizationQuantum PhysicsField (physics)Computer scienceOrientation (computer vision)Control (management)FOS: Physical sciencesOptimal controlDynamical systemAtomic and Molecular Physics and OpticsConstraint (information theory)symbols.namesakeLagrange multipliersymbolsState (computer science)Quantum Physics (quant-ph)
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Notes on bilinear multipliers on Orlicz spaces

2019

Let $\Phi_1 , \Phi_2 $ and $ \Phi_3$ be Young functions and let $L^{\Phi_1}(\mathbb{R})$, $L^{\Phi_2}(\mathbb{R})$ and $L^{\Phi_3}(\mathbb{R})$ be the corresponding Orlicz spaces. We say that a function $m(\xi,\eta)$ defined on $\mathbb{R}\times \mathbb{R}$ is a bilinear multiplier of type $(\Phi_1,\Phi_2,\Phi_3)$ if \[ B_m(f,g)(x)=\int_\mathbb{R} \int_\mathbb{R} \hat{f}(\xi) \hat{g}(\eta)m(\xi,\eta)e^{2\pi i (\xi+\eta) x}d\xi d\eta \] defines a bounded bilinear operator from $L^{\Phi_1}(\mathbb{R}) \times L^{\Phi_2}(\mathbb{R})$ to $L^{\Phi_3}(\mathbb{R})$. We denote by $BM_{(\Phi_1,\Phi_2,\Phi_3)}(\mathbb{R})$ the space of all bilinear multipliers of type $(\Phi_1,\Phi_2,\Phi_3)$ and inve…

Mathematics - Functional AnalysisMultiplier (Fourier analysis)CombinatoricsBilinear operatorMathematics::Operator AlgebrasGeneral MathematicsFOS: MathematicsHigh Energy Physics::ExperimentType (model theory)Space (mathematics)Lp spaceMathematicsFunctional Analysis (math.FA)
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Qualification conditions for multivalued functions in Banach spaces with applications to nonsmooth vector optimization problems

1994

In this paper we introduce qualification conditions for multivalued functions in Banach spaces involving the A-approximate subdifferential, and we show that these conditions guarantee metric regularity of multivalued functions. The results are then applied for deriving Lagrange multipliers of Fritz—John type and Kuhn—Tucker type for infinite non-smooth vector optimization problems.

Mathematics::Functional AnalysisMathematical optimizationMultivalued functionGeneral MathematicsNumerical analysisMathematics::Optimization and ControlBanach spaceSubderivativeType (model theory)Physics::History of Physicssymbols.namesakeVector optimizationLagrange multiplierMetric (mathematics)symbolsApplied mathematicsSoftwareMathematicsMathematical Programming
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NoteAbout the Concept of “Net Multipliers”

2002

Net multipliers, as introduced by Oosterhaven and Stelder (2002) accept outputs as entries instead of final demand. They are found by multiplying ordinary multipliers by the final demand ratio over the sector’s output. This pragmatic solution suffers from ratio instability over time. The alternative net multipliers proposed here are based on the interpretation of the Leontief inverse matrix for the effects generated at each round. The new solution is not sensitive to the size of impacts. Now net multiplier is equal to the corresponding ordinary multiplier minus one, and the ordering of multipliers is unchanged.

Matrix (mathematics)Input–output modelInverseFinal demandApplied mathematicsMultiplier (economics)Hardware_ARITHMETICANDLOGICSTRUCTURESEnvironmental Science (miscellaneous)DevelopmentNet (mathematics)Interpretation (model theory)MathematicsJournal of Regional Science
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The McShane, PU and Henstock integrals of Banach valued functions

2002

Some relationships between the vector valued Henstock and McShane integrals are investigated. An integral for vector valued functions, defined by means of partitions of the unity (the PU-integral) is studied. In particular it is shown that a vector valued function is McShane integrable if and only if it is both Pettis and PU-integrable. Convergence theorems for the Henstock variational and the PU integrals are stated. The families of multipliers for the Henstock and the Henstock variational integrals of vector valued functions are characterized.

McShanePettis integralPure mathematicsIntegrable systemGeneral MathematicsMathematical analysisMathematics::Classical Analysis and ODEsVariational integralsPU and Henstock integralPettiSettore MAT/05 - Analisi MatematicaOrdinary differential equationConvergence (routing)Vector-valued functionMultiplierMathematicsCzechoslovak Mathematical Journal
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