Search results for "equation"

showing 10 items of 4219 documents

Emotional Distress of Patients at End-of-Life and Their Caregivers: Interrelation and Predictors

2018

Background: Patients at the end of life and their families experience a strong emotional impact. The well-being of these patients and that of their family caregiver are related. Aim: To study the variables related with the emotional well-being of patients with and without cognitive impairment at the end of life and that of their primary family caregivers. Design: Cross- sectional study. Participants: Data was collected from 202 patients at the end of life with different diagnosis (COPD, cancer, and frail elderly) as well as from their respective 202 primary family caregivers. Results: Structural equation models indicated that the emotional state of the patients was best predicted by their f…

Family caregiverslcsh:BF1-990end-of-lifeCognitionemotional well-beingStructural equation modelingburdenEmotional well-being03 medical and health scienceslcsh:Psychology0302 clinical medicineEmotional distress030220 oncology & carcinogenesisFunctional independencePsychologyFrail elderly030212 general & internal medicinePsychologyCognitive impairmentGeneral PsychologyOriginal Researchfamily caregivercognitive impairmentClinical psychologyFrontiers in Psychology
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Happy Spouses, Happy Parents? Family Relationships Among Finnish and Dutch Dual Earners

2010

Contains fulltext : 90432.pdf (Publisher’s version ) (Closed access) In this study links between spousal and parent-child relationships among Finnish (n = 157 couples) and Dutch (n = 276 couples) dual earners with young children were examined using paired questionnaire data. Variable-oriented analyses (structural equation modeling with a multigroup procedure) supported the spillover hypothesis, as higher levels of satisfaction in the spousal relationship were related to higher quality in the parent-child relationship and lower parental role restrictions. These connections did not differ by gender or country. With family typological analyses (mixture modeling), 4 family types were identified…

Family relationshipArts and Humanities (miscellaneous)Quality of lifeMarital satisfactionAnthropologyCross-culturalMixture modelingPsychologyDevelopmental PsychopathologySocial Sciences (miscellaneous)Questionnaire dataStructural equation modelingDevelopmental psychologyJournal of Marriage and the Family
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Open collaboration strategy of international retailers: an analysis of co-creator

2017

Nowadays, online channels provide better distribution and communication strategies between companies and consumers. The importance of establishing online tools based on innovations and customer participation, is equally applicable to the international retail sector. Retail companies are able to reach consumers through their online channels, providing better ways to stand out from competitors. The options of joint open collaboration between international retails brands and its consumers implicate a transformation about the traditional communication between customers and companies. The objective of the present work is to analyze how the consumer experience is perceived after its participation…

Fashion industryEngagementCultural comparison UK-SpainCo-creation experienceSatisfactionStructural equation model
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A second-order sparse factorization method for Poisson's equation with mixed boundary conditions

1992

Abstract We propose an algorithm for solving Poisson's equation on general two-dimensional regions with an arbitrary distribution of Dirichlet and Neumann boundary conditions. The algebraic system, generated by the five-point star discretization of the Laplacian, is solved iteratively by repeated direct sparse inversion of an approximating system whose coefficient matrix — the preconditioner — is second-order both in the interior and on the boundary. The present algorithm for mixed boundary value problems generalizes a solver for pure Dirichlet problems (proposed earlier by one of the authors in this journal (1989)) which was found to converge very fast for problems with smooth solutions. T…

Fast solverPreconditionerfactorization methodApplied MathematicsMathematical analysisBoundary (topology)Dirichlet and Neumann conditionsMixed boundary conditionPreconditioned Conjugate Gradient methodComputational Mathematicssymbols.namesakeDirichlet boundary conditionConjugate gradient methodgeneral regionsNeumann boundary conditionsymbolsBoundary value problemPoisson's equationMathematicsJournal of Computational and Applied Mathematics
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Parabolic Pulse Amplifiers

2008

International audience; Recent studies in nonlinear optics have led to the discovery of a new class of ultrashort pulse generated in fiber amplifiers by the self-similar propagation of an arbitrary input pulse. These pulses with a parabolic shape and linear chirp, called `optical similaritons,' represent asymptotic solutions of the nonlinear Schrödinger equation with gain, towards which any initial pulse of given energy converges, independently of its intensity profile. Parabolic pulse amplifiers can be easily developed with standard optical fibers and commercial devices. Our goal here is to emphasize the main properties of similaritons and to discuss a few of their numerous new application…

Femtosecond pulse shapingPhysicsOptical amplifierbusiness.industryPhysics::Optics02 engineering and technology01 natural sciencesAtomic and Molecular Physics and OpticsElectronic Optical and Magnetic MaterialsPulse (physics)010309 opticssymbols.namesake020210 optoelectronics & photonicsOpticsMultiphoton intrapulse interference phase scan0103 physical sciences[SPI.OPTI]Engineering Sciences [physics]/Optics / Photonic0202 electrical engineering electronic engineering information engineeringsymbolsChirp[ SPI.OPTI ] Engineering Sciences [physics]/Optics / PhotonicbusinessNonlinear Schrödinger equationUltrashort pulseBandwidth-limited pulse
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Scattering theory for a class of fermionic Pauli–Fierz models

2004

Abstract The scattering theory for a class of fermionic Pauli–Fierz models is considered. We give a proof of the asymptotic completeness of the dynamics in the case of massive fermions. The result applied to the Hamiltonian of a quantized spin- 1 2 Dirac particle interacting with an external field through a cutoff Yukawa interaction and to the Hamiltonian of a system of finitely many confined particles coupled to a fermionic field with a quadratic interaction.

Fermionic fieldHigh Energy Physics::LatticeScattering theoryFermionYukawa interactionQuantum field theorysymbols.namesakePauli exclusion principleQuadratic equationQuantum mechanicssymbolsAsymptotic completenessScattering theoryQuantum field theoryHamiltonian (quantum mechanics)FermionAnalysisMathematical physicsMathematicsJournal of Functional Analysis
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Synchrony Analysis of Unipolar Cardiac Mapping during Ventricular Fibrillation

2014

Ventricular Fibrillation (VF) is one of the main causes of death in developed countries. Recent studies have shown that fibrillation have a complex organization scheme. This work uses three measures of synchrony to characterize three groups of rabbit hearts. These groups consist of rabbits trained with physical exercise (N=7), untrained rabbits treated with a drug (N=13) and a control group of untrained rabbits (N=15). Cardiac mapping records were acquired using a 240-electrode array placed on left ventricle of isolated rabbit hearts, and VF was induced pacing at increasing rates. Two acquisitions were performed: maintained perfusion, and ischemic damage produced by an artery ligation. The …

Fibrillationmedicine.medical_specialtyCardiac mappingbusiness.industryPhysical exercisemedicine.diseaseArtery ligationmedicine.anatomical_structureVentricleInternal medicineVentricular fibrillationmedicineCardiologymedicine.symptombusinessPerfusionGeneralized estimating equation
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Horseshoe-shaped maps in chaotic dynamics of long Josephson junction driven by biharmonic signals

2000

Abstract A collective coordinate approach is applied to study chaotic responses induced by an applied biharmonic driven signal on the long Josephson junction influenced by a constant dc-driven field with breather initial conditions. We derive a nonlinear equation for the collective variable of the breather and a new version of the Melnikov method is then used to demonstrate the existence of Smale horseshoe-shaped maps in its dynamics. Additionally, numerical simulations show that the theoretical predictions are well reproduced. The subharmonic Melnikov theory is applied to study the resonant breathers. Results obtained using this approach are in good agreement with numerical simulations of …

Field (physics)BreatherGeneral MathematicsApplied MathematicsChaoticGeneral Physics and AstronomyStatistical and Nonlinear PhysicsNonlinear systemClassical mechanicsBiharmonic equationConstant (mathematics)Nonlinear Sciences::Pattern Formation and SolitonsVariable (mathematics)MathematicsLong Josephson junctionChaos, Solitons & Fractals
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Theoretical investigations of different excitation modes for Penning trap mass spectrometry

2013

Abstract In Penning trap mass spectrometry the motion of trapped ions is manipulated by external radio-frequency fields. This paper describes a general theoretical framework to classify the various types of excitation of the ion's motional modes, to identify the resonance frequencies, and to find the effective interaction Hamiltonians which are valid in the vicinity of the resonances. Instead of Cartesian or cylindrical coordinates and momenta our theoretical approach uses the complex oscillator amplitudes of the cyclotron, magnetron, and axial oscillators as its basic dynamical variables. Equations of motion are set up, which can be simplified in the vicinity of resonances by the resonatin…

Field (physics)ChemistryCyclotronResonanceEquations of motionCondensed Matter PhysicsPenning trapFourier transform ion cyclotron resonancelaw.inventionlawPhysical and Theoretical ChemistryAtomic physicsInstrumentationSpectroscopyIon cyclotron resonanceExcitationInternational Journal of Mass Spectrometry
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Dissipative solitons for mode-locked lasers

2012

International audience; Dissipative solitons are localized formations of an electromagnetic field that are balanced through an energy exchange with the environment in presence of nonlinearity, dispersion and/or diffraction. Their growing use in the area of passively mode-locked lasers is remarkable: the concept of a dissipative soliton provides an excellent framework for understanding complex pulse dynamics and stimulates innovative cavity designs. Reciprocally, the field of mode-locked lasers serves as an ideal playground for testing the concept of dissipative solitons and revealing their unusual dynamics. This Review provides basic definitions of dissipative solitons, summarizes their imp…

Field (physics)NORMAL-DISPERSIONOPTICAL SOLITONSBOUND-STATES01 natural sciencesSIMILARITON FIBER LASERlaw.invention010309 opticsDissipative solitonOpticslawFiber laser0103 physical sciencesGINZBURG-LANDAU EQUATION010306 general physicsNonlinear Sciences::Pattern Formation and SolitonsCAVITY SOLITONSQuantum opticsPhysicsLOCALIZED STRUCTURESbusiness.industrySaturable absorptionLaserAtomic and Molecular Physics and OpticsSATURABLE-ABSORBERElectronic Optical and Magnetic MaterialsBiophotonicsNonlinear Sciences::Exactly Solvable and Integrable SystemsQuantum electrodynamicsDissipative systembusinessTI-SAPPHIRE LASERPULSE ENERGYNature Photonics
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