Search results for "Stability"

showing 10 items of 3085 documents

From 2009 to 1929

2010

The current and still unfolding crisis of our economic system shows disturbing resemblances to the Great Depression in terms of magnitude, triggering mechanisms, and curative public interventions. This paper compares the experience, mechanisms, and consequences of these two crises in light of the analysis of Fisher, Keynes, and Minsky. This analysis proves very useful for understanding the triggering mechanisms of the current crisis, as well as its propagation mechanisms. It also addresses two dilemmas within the debate about the curative as well as preventive measures for getting out of the crisis and avoiding a new disaster: the dilemma of monetary activism and that of liquidity.

DilemmaEconomics and EconometricsSociology and Political ScienceKeynesian economicsPolitical Science and International RelationsFinancial crisisMonetary policyGreat DepressionEconomicsFinancial instabilityMarket liquidityInternational Journal of Political Economy
researchProduct

Triphenylmethyl and triphenylsilyl based molecular glasses for photonic applications

2015

Triphenylmethyl and triphenylsilyl structural fragments can be used to obtain glass forming, solution processable materials from polar chromophore molecules. Large number of compounds has been synthesized taking advantage of this approach, making it possible to identify some structure-property relations. Regarding the non-linear optical (NLO) properties of the given materials it is evident that triphenylmethyl groups help shielding unwanted NLO efficiency limiting dipolar interactions between polar chromophores in solid films. Chromophore stacking is still observed for compounds with large dipole momentum values. The glass transition temperatures of the compounds increase with the molecular…

DipoleOpticsMaterials sciencebusiness.industryStackingMoleculePolarPhysical chemistryNonlinear opticsThermal stabilityChromophorebusinessGlass transitionSPIE Proceedings
researchProduct

Die kinetik der allendimerisation, ein beitrag zum mechanismus

1971

Zusammenfassung The reaction kinetics of the dimerization of some polyhalogenated allenes with the general formula Cl2CCCCIX (X = Cl, Br, C6H5, COOEt) and of tetrabromoallene was studied by an IR spectrophotometric method. The reaction was found to be of strictly second order kinetics. The activation parameters were determined and the experimental data and the influence of the substituents were discussed in terms of the accepted general theory of allene cycloaddition. All data are in agreement with a non-concerted two-step electrocyclic addition mechanism. Within the experimental limits no paramagnetic species like a diradical could be detected by the ESR-method during the dimerization re…

DiradicalAlleneOrganic ChemistryPhotochemistryBiochemistryCycloadditionChemical kineticschemistry.chemical_compoundParamagnetismMonomerchemistryGeneral theoryComputational chemistryThermal instabilityDrug DiscoveryTetrahedron
researchProduct

Weighted-Power p Nonlinear Subdivision Schemes

2012

In this paper we present and analyze a generalization of the Powerp subdivision schemes proposed in [3,12]. The Weighted-Powerp schemes are based on a harmonic weighted version of the Power<emp average considered in [12], and their development is motivated by the desire to generalize the nonlinear analysis in [3,5] to interpolatory subdivision schemes with higher than second order accuracy.

Discrete mathematicsNonlinear systemGeneralizationbusiness.industryConvergence (routing)MathematicsofComputing_NUMERICALANALYSISStability (learning theory)Order (group theory)Harmonic (mathematics)businessMathematicsPower (physics)Subdivision
researchProduct

Property (gab) through localized SVEP

2015

In this article we study the property (gab) for a bounded linear operator T 2 L(X) on a Banach space X which is a stronger variant of Browder's theorem. We shall give several characterizations of property (gab). These characterizations are obtained by using typical tools from local spectral theory. We also show that property (gab) holds for large classes of operators and prove the stability of property (gab) under some commuting perturbations. 2010 Mathematics Subject Classication. Primary 47A10, 47A11; Secondary 47A53, 47A55.

Discrete mathematicsNumerical AnalysisPure mathematicsControl and OptimizationSpectral theoryProperty (philosophy)Property (gab) local spectral subspaces Browder type theorems.Applied Mathematics010102 general mathematicsBanach space010103 numerical & computational mathematics01 natural sciencesStability (probability)Bounded operatorSettore MAT/05 - Analisi Matematica0101 mathematicsAnalysisMathematics
researchProduct

Periodic and Chaotic Orbits of a Neuron Model

2015

In this paper we study a class of difference equations which describes a discrete version of a single neuron model. We consider a generalization of the original McCulloch-Pitts model that has two thresholds. Periodic orbits are investigated accordingly to the different range of parameters. For some parameters sufficient conditions for periodic orbits of arbitrary periods have been obtained. We conclude that there exist values of parameters such that the function in the model has chaotic orbits. Models with chaotic orbits are not predictable in long-term.

Discrete mathematicsQuantitative Biology::Neurons and CognitionGeneralizationMathematical analysisChaoticBiological neuron modelFunction (mathematics)stabilityDynamical systemStability (probability)dynamical systemModeling and Simulationiterative processRange (statistics)Orbit (dynamics)QA1-939chaotic mappingnonlinear problemAnalysisMathematicsMathematicsMathematical Modelling and Analysis
researchProduct

Transitive partially hyperbolic diffeomorphisms on 3-manifolds

2005

Abstract The known examples of transitive partially hyperbolic diffeomorphisms on 3-manifolds belong to 3 basic classes: perturbations of skew products over an Anosov map of T 2 , perturbations of the time one map of a transitive Anosov flow, and certain derived from Anosov diffeomorphisms of the torus T 3 . In this work we characterize the two first types by a local hypothesis associated to one closed periodic curve.

Discrete mathematicsTransitive relationPure mathematicsMathematics::Dynamical Systems010102 general mathematics05 social sciencesSkewTorus01 natural sciencesMathematics::Geometric TopologyFlow (mathematics)Structural stability0502 economics and businessAnosov diffeomorphismGeometry and Topology0101 mathematicsMathematics::Symplectic Geometry050203 business & managementMathematicsTopology
researchProduct

Energy localization in a nonlinear discrete system

1996

International audience; We show that, in the weak amplitude and slow time limits, the discrete equations describing the dynamics of a one-dimensional lattice can be reduced to a modified Ablowitz-Ladik equation. The stability of a continuous wave solution is then investigated without and with periodic boundary conditions; Energy localization via modulational instability is predicted. Our numerical simulations, performed on a cyclic system of six oscillators, agree with our theoretical predictions.

Discrete systemNonlinear systemDiscrete equationModulational instabilityAmplitudeLattice (order)Mathematical analysisContinuous wavePeriodic boundary conditions[ NLIN.NLIN-PS ] Nonlinear Sciences [physics]/Pattern Formation and Solitons [nlin.PS]Mathematics
researchProduct

Modulational instability and two-dimensional dynamical structures

2008

A process of nonlinear structure formation on a two-dimensional lattice is proposed. The basic model consists of a two-dimensional lattice equipped at each node with a molecule or dipole rotating in the lattice plane. The interactions involved in the model are reduced to a periodic lattice. Such a discrete system can be applied to the problem of molecule adsorption on a substrate crystal surface, for instance. The continuum approximation of the model leads to a 2-D sine-Gordon system including nonlinear couplings, which itself can be reduced to a 2-D nonlinear Schrodinger equation in the low amplitude limit. Spatio-temporal structure formation is investigated by means of numerical simulatio…

Discrete systemPhysicsNonlinear systemModulational instabilityDipolesymbols.namesakeClassical mechanicsAmplitudeLattice (order)Quantum mechanicsLattice planesymbolsNonlinear Schrödinger equation
researchProduct

Quantum Relaxation Time in Asymmetric Bistable Potential

2010

Quantum tunneling effect occurs often in condensed matter physics, examples are JJs, heteronanostructures, etc.. The tunneling effect plays an important role in the nonlinear relaxation time from a metastable state in an open quantum system, interacting with a thermal bath. Symmetrical and asymmetric bistable systems are good quantum model systems for analysis of the "superconducting quantum bits" and decoherence phenomena. To obtain very long coherence times in the presence of interaction between the qubit and the noisy environment is one of the greatest challenges of physics. The inf1uence of the environment in quantum tunneling has been in the focus of intense research over the last year…

Discrete variable representationNoise enhanced stabilityCaldeira-Leggett modelSettore FIS/03 - Fisica Della MateriaBistable potential
researchProduct