Search results for "Simulation."

showing 10 items of 4779 documents

Computation of Yvon-Villarceau circles on Dupin cyclides and construction of circular edge right triangles on tori and Dupin cyclides

2014

Ring Dupin cyclides are non-spherical algebraic surfaces of degree four that can be defined as the image by inversion of a ring torus. They are interesting in geometric modeling because: (1) they have several families of circles embedded on them: parallel, meridian, and Yvon-Villarceau circles, and (2) they are characterized by one parametric equation and two equivalent implicit ones, allowing for better flexibility and easiness of use by adopting one representation or the other, according to the best suitability for a particular application. These facts motivate the construction of circular edge triangles lying on Dupin cyclides and exhibiting the aforementioned properties. Our first contr…

ComputationRing torusDupin cyclide02 engineering and technology01 natural sciencesVillarceau circlesCombinatorics[INFO.INFO-NI]Computer Science [cs]/Networking and Internet Architecture [cs.NI]Algebraic surface0202 electrical engineering electronic engineering information engineering[INFO.INFO-RB]Computer Science [cs]/Robotics [cs.RO][INFO]Computer Science [cs]0101 mathematicsParametric equationRight triangleComputingMilieux_MISCELLANEOUSMathematics[INFO.INFO-DB]Computer Science [cs]/Databases [cs.DB]010102 general mathematicsInversion020207 software engineeringTorus[INFO.INFO-GR]Computer Science [cs]/Graphics [cs.GR]Computational MathematicsCircular edge right triangleComputational Theory and MathematicsModeling and Simulation[INFO.INFO-TI]Computer Science [cs]/Image Processing [eess.IV]Yvon-Villarceau circleRing Dupin cyclide[INFO.INFO-DC]Computer Science [cs]/Distributed Parallel and Cluster Computing [cs.DC]Geometric modeling
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Multiple solutions for a discrete boundary value problem involving the p-Laplacian.

2008

Multiple solutions for a discrete boundary value problem involving the p-Laplacian are established. Our approach is based on critical point theory.

Computational MathematicsComputational Theory and MathematicsSettore MAT/05 - Analisi MatematicaModeling and SimulationMathematical analysisFree boundary problemp-LaplacianBoundary value problemMixed boundary conditionElliptic boundary value problemCritical point (mathematics)Discrete boundary value problem multiple solutions p-Laplacian critical points theoryMathematics
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Solving a model for 1-D, three-phase flow vertical equilibrium processes in a homogeneous porous medium by means of a Weighted Essentially Non Oscill…

2013

Mathematical models of multi-phase flow are useful in some engineering applications like enhanced oil recovery, filtration of pollutants into subsurface, etc. In this work, we derive a mathematical model for the motion of one-dimensional three-phase flow in a porous medium under the condition of vertical equilibrium, which can be viewed as an extension of some two-phase flow models described in the literature. Our model involves a system of two partial differential equations in the form of viscous conservation laws, whose solutions may contain very sharp transitions. We show that a high-order/high resolution Weighted Essentially Non Oscillatory scheme is an appropriate tool to discretize th…

Computational MathematicsConservation lawWork (thermodynamics)Partial differential equationComputational Theory and MathematicsFlow (mathematics)DiscretizationMathematical modelModeling and SimulationNumerical analysisMathematical analysisPorous mediumMathematicsComputers & Mathematics with Applications
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Rational solutions to the KPI equation from particular polynomials

2022

Abstract We construct solutions to the Kadomtsev–Petviashvili equation (KPI) from particular polynomials. We obtain rational solutions written as a second spatial derivative of a logarithm of a determinant of order n . We obtain with this method an infinite hierarchy of rational solutions to the KPI equation. We give explicitly the expressions of these solutions for the first five orders.

Computational MathematicsNonlinear Sciences::Exactly Solvable and Integrable SystemsLogarithmHierarchy (mathematics)Applied MathematicsModeling and SimulationGeneral Physics and AstronomyOrder (group theory)Applied mathematicsHigh Energy Physics::ExperimentDerivativeA determinantMathematicsWave Motion
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A method for detecting vacancy diffusion in molecular dynamics

1992

Computational MathematicsNumerical AnalysisMolecular dynamicsMaterials sciencePhysics and Astronomy (miscellaneous)Chemical physicsApplied MathematicsModeling and SimulationVacancy defectStatistical physicsDiffusion (business)Computer Science ApplicationsJournal of Computational Physics
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On the systolic calculation of all-pairs interactions using transputer arrays

1991

Computational MathematicsNumerical AnalysisParallelism (rhetoric)Physics and Astronomy (miscellaneous)Computer scienceApplied MathematicsModeling and SimulationTransputerNumerical analysisParticle interactionMultiprocessingParallel computingComputer Science ApplicationsJournal of Computational Physics
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A Spline Collocation Scheme for the Spherical Shallow Water Equations

1999

Computational MathematicsNumerical AnalysisPhysics and Astronomy (miscellaneous)Spline collocationApplied MathematicsModeling and SimulationScheme (mathematics)Method of linesMathematical analysisNumerical weather predictionShallow water equationsComputer Science ApplicationsMathematicsJournal of Computational Physics
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Effective strategies for targeted attacks to the network of Cosa Nostra affiliates

2022

AbstractNetwork dismantling has recently gained interest in the fields of intelligence agencies, anti-corruption analysts and criminal investigators due to its efficiency in disrupting the activity of malicious agents. Here, we apply this approach to detect effective strategies for targeted attacks to Cosa Nostra by analysing the collaboration network of affiliates that participate to the same crimes. We preliminarily detect statistically significant homophily patterns induced by being member of the same mafia syndicate. We also find that links between members belonging to different mafia syndicates play a crucial role in connecting the network into a unique component, confirming the releva…

Computational MathematicsResilienceModeling and SimulationCrimenetworkPercolationComplexnetworkSettore FIS/07 - Fisica Applicata(Beni Culturali Ambientali Biol.e Medicin)NetworkdismantlingComputer Science ApplicationsEPJ Data Science
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On optimal estimates for the solutions of linear difference equations on the circle

1976

A linear difference equation arising in the proof of Moser's twist mapping theorem is solved and optimal estimates for the solution are established.

Computational MathematicsSpace and Planetary ScienceApplied MathematicsModeling and SimulationAutomotive EngineeringMathematical analysisAstronomy and AstrophysicsTwistLinear difference equationMathematical PhysicsMathematicsCelestial Mechanics
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Navigationsformel zu A. Busemanns Variationsproblem der Raumfahrt

1970

Die Indikatrix des Variationsproblems wird auser durch die Storungsdifferentialgleichung fur die grose Halbachse und die Exzentrizitat durch einen Zusammenhang zwischen der Richtung des Impulsausstoses und der exzentrischen Anomalie gegeben. Die Hamilton-Gleichungen einer Extremalen reduzieren sich dann auf eine Navigationsgleichung. Die restlichen Storungsgleichungen fur die Perihellange und die mittlere Lange der Epoche geben schlieslich den sparsamsten zeitlichen Ablauf des Raketenausstoses.

Computational MathematicsSpace and Planetary ScienceApplied MathematicsModeling and SimulationPhilosophyAutomotive EngineeringAstronomy and AstrophysicsHumanitiesMathematical PhysicsCelestial Mechanics
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