Search results for " differential"

showing 10 items of 3729 documents

A parabolic hemivariational inequality

1996

Applied MathematicsMathematical analysisHemivariational inequalityParabolic partial differential equationAnalysisMathematicsNonlinear Analysis: Theory, Methods & Applications
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The factorization method for real elliptic problems

2006

The Factorization Method localizes inclusions inside a body from mea- surements on its surface. Without a priori knowing the physical parameters inside the inclusions, the points belonging to them can be characterized using the range of an auxiliary operator. The method relies on a range characterization that relates the range of the auxiliary operator to the measurements and is only known for very particular applications. In this work we develop a general framework for the method by considering sym- metric and coercive operators between abstract Hilbert spaces. We show that the important range characterization holds if the difference between the inclusions and the background medium satisfi…

Applied MathematicsMathematical analysisHilbert space510 MathematikInverse problemLenstra elliptic curve factorizationSemi-elliptic operatorRange (mathematics)symbols.namesakeOperator (computer programming)510 MathematicsElliptic partial differential equationMetric (mathematics)symbolsAnalysisMathematics
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Solving coupled Riccati matrix differential systems

1991

Abstract We start by noting that coupled Riccati matrix differential systems appearing in differential games may be considered as a single rectangular Riccati equation. An explicit solution of the coupled differential system in terms of a solution of the associated algebraic Riccati equation is given.

Applied MathematicsMathematical analysisMathematics::Optimization and ControlLinear-quadratic regulatorAlgebraic Riccati equationMatrix (mathematics)Nonlinear Sciences::Exactly Solvable and Integrable SystemsComputer Science::Systems and ControlOrdinary differential equationRiccati equationMathematics::Mathematical PhysicsUniversal differential equationDifferential (mathematics)MathematicsAlgebraic differential equationApplied Mathematics Letters
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Multiple periodic solutions for Hamiltonian systems with not coercive potential

2010

Under an appropriate oscillating behavior of the nonlinear term, the existence of infinitely many periodic solutions for a class of second order Hamiltonian systems is established. Moreover, the existence of two non-trivial periodic solutions for Hamiltonian systems with not coercive potential is obtained, and the existence of three periodic solutions for Hamiltonian systems with coercive potential is pointed out. The approach is based on critical point theorems. © 2009 Elsevier Inc. All rights reserved.

Applied MathematicsMathematical analysisSecond order equationMultiple solutionNonlinear differential problemsCritical point (mathematics)Hamiltonian systemCritical pointNonlinear systemHamiltonian systemInfinitely many solutionAnalysisMathematicsMathematical physics
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Figures of equilibrium in close binary systems

1992

The equilibrium configurations of close binary systems are analyzed. The autogravitational, centrifugal and tidal potentials are expanded in Clairaut's coordinates. From the set of the total potential angular terms an integral equations system is derived. The reduction of them to ordinary differential equations and the determination of the boundary conditions allow a formulation of the problem in terms of a single variable.

Applied MathematicsMathematical analysisfigure of celestial bodiesspherical harmonicsBinary numberSpherical harmonicsAstronomy and AstrophysicsIntegral equationCelestial mechanicsComputational MathematicsClassical mechanicsSpace and Planetary ScienceModeling and SimulationOrdinary differential equationPoisson equationsclose binary starsBoundary value problemPoisson's equationReduction (mathematics)Mathematical PhysicsMathematicsCelestial Mechanics and Dynamical Astronomy
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Finite element approximation of parabolic hemivariational inequalities

1998

In this paper we introduce a finite element approximation for a parabolic hemivariational initial boundary value problem. We prove that the approximate problem is solvable and its solutions converge on subsequences to the solutions of the continuous problem

Approximation theoryControl and OptimizationPartial differential equationSignal ProcessingVariational inequalityMathematical analysisInitial value problemBoundary value problemAnalysisFinite element methodComputer Science ApplicationsMathematics
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Qualitative Analysis of Differential, Difference Equations, and Dynamic Equations on Time Scales

2015

and Applied Analysis 3 thank Guest Editors Josef Dibĺik, Alexander Domoshnitsky, Yuriy V. Rogovchenko, Felix Sadyrbaev, and Qi-Ru Wang for their unfailing support with editorial work that ensured timely preparation of this special edition. Tongxing Li Josef Dibĺik Alexander Domoshnitsky Yuriy V. Rogovchenko Felix Sadyrbaev Qi-Ru Wang

Article SubjectDifferential equationlcsh:MathematicsApplied MathematicsFinite difference methodlcsh:QA1-939Stochastic partial differential equationNonlinear systemMultigrid methodKolmogorov equations (Markov jump process)Simultaneous equationsApplied mathematicsAnalysisNumerical partial differential equationsMathematicsAbstract and Applied Analysis
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Minimally implicit Runge-Kutta methods for Resistive Relativistic MHD

2016

The Relativistic Resistive Magnetohydrodynamic (RRMHD) equations are a hyperbolic system of partial differential equations used to describe the dynamics of relativistic magnetized fluids with a finite conductivity. Close to the ideal magnetohydrodynamic regime, the source term proportional to the conductivity becomes potentially stiff and cannot be handled with standard explicit time integration methods. We propose a new class of methods to deal with the stiffness fo the system, which we name Minimally Implicit Runge-Kutta methods. These methods avoid the development of numerical instabilities without increasing the computational costs in comparison with explicit methods, need no iterative …

AstrofísicaHistoryResistive touchscreenPartial differential equation010308 nuclear & particles physicsExplicit and implicit methodsNumerical methods for ordinary differential equationsStiffnessMagnetohidrodinàmica01 natural sciencesComputer Science ApplicationsEducationRunge–Kutta methods0103 physical sciencesmedicineCalculusApplied mathematicsMagnetohydrodynamic driveMagnetohydrodynamicsmedicine.symptom010303 astronomy & astrophysicsMathematics
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"Table 29" of "Measurement of the jet fragmentation function and transverse profile in proton-proton collisions at a center-of-mass energy of 7 TeV w…

2011

Charged particle ptRel distribution in the jet-Pt range 310 TO 400 GeV.

Astrophysics::High Energy Astrophysical Phenomena7000.0Single Differential DistributionJet ProductionP P --> CHARGED XP P --> JET XDN/DPTInclusiveSingle Differential Cross SectionProton-Proton ScatteringHigh Energy Physics::ExperimentDSIG/DPTNuclear ExperimentTransverse Momentum Dependence
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"Table 28" of "Measurement of the jet fragmentation function and transverse profile in proton-proton collisions at a center-of-mass energy of 7 TeV w…

2011

Charged particle ptRel distribution in the jet-Pt range 260 TO 310 GeV.

Astrophysics::High Energy Astrophysical Phenomena7000.0Single Differential DistributionJet ProductionP P --> CHARGED XP P --> JET XDN/DPTInclusiveSingle Differential Cross SectionProton-Proton ScatteringHigh Energy Physics::ExperimentDSIG/DPTNuclear ExperimentTransverse Momentum Dependence
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