Search results for "ComputingMethodologies_COMPUTERGRAPHICS"

showing 10 items of 306 documents

La « Révolution Conservatrice » en linguistique : linguiste Staline entre « notions essentielles » et l’esprit de Weimar

2021

Fascicule en libre accès sur le site de l'éditeur - ISBN : 978-5-91674-626-6; International audience; Publié lors de la discussion linguistique de 1950, le texte de Staline laisse entendre une continuité avec la tradition, ce qui implique l’image d’une société soviétique qui a réussi à conserver son caractère «traditionnaliste» malgré des coupures historiques évidentes. Cette «continuité» serait en grande partie assurée par la langue dite nationale. Plusieurs éléments «révolutionnaires-conservateurs» du texte de Staline font penser à la métaphore de l’«Allemagne russe» comme à l’une de ses sources conceptuelles.

N.Ja.MarrInformationSystems_INFORMATIONINTERFACESANDPRESENTATION(e.g.HCI)slavophilesComputingMethodologies_IMAGEPROCESSINGANDCOMPUTERVISIONLinguistique -- Russie[SHS.LANGUE] Humanities and Social Sciences/Linguisticseurasistes russesConservatismeLa métaphore de l’«Allemagne russe»StalineRévolution conservatriceDiscussion linguistique de 1950[SHS.LANGUE]Humanities and Social Sciences/LinguisticsComputingMilieux_MISCELLANEOUSComputingMethodologies_COMPUTERGRAPHICS
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Improving the stability bound for the PPH nonlinear subdivision scheme for data coming from strictly convex functions

2021

Abstract Subdivision schemes are widely used in the generation of curves and surfaces, and therefore they are applied in a variety of interesting applications from geological reconstructions of unaccessible regions to cartoon film productions or car and ship manufacturing. In most cases dealing with a convexity preserving subdivision scheme is needed to accurately reproduce the required surfaces. Stability respect to the initial input data is also crucial in applications. The so called PPH nonlinear subdivision scheme is proven to be both convexity preserving and stable. The tighter the stability bound the better controlled is the final output error. In this article a more accurate stabilit…

Nonlinear subdivision0209 industrial biotechnologybusiness.industryComputer scienceApplied MathematicsStability (learning theory)020206 networking & telecommunications02 engineering and technologyConvexityComputational MathematicsNonlinear system020901 industrial engineering & automationScheme (mathematics)0202 electrical engineering electronic engineering information engineeringApplied mathematicsVariety (universal algebra)businessConvex functionComputingMethodologies_COMPUTERGRAPHICSSubdivisionApplied Mathematics and Computation
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A nonlinear Chaikin-based binary subdivision scheme

2019

Abstract In this work we introduce and analyze a new nonlinear subdivision scheme based on a nonlinear blending between Chaikin’s subdivision rules and the linear 3-cell subdivision scheme. Our scheme seeks to improve the lack of convergence in the uniform metric of the nonlinear scheme proposed in Amat et al. (2012), where the authors define a cell-average version of the PPH subdivision scheme (Amat et al., 2006). The properties of the new scheme are analyzed and its performance is illustrated through numerical examples.

Nonlinear subdivisionScheme (programming language)business.industryApplied MathematicsMathematicsofComputing_NUMERICALANALYSISBinary numberComputer Science::Computational GeometryComputational MathematicsNonlinear systemMetric (mathematics)Convergence (routing)Applied mathematicsbusinesscomputerComputingMethodologies_COMPUTERGRAPHICSMathematicsSubdivisioncomputer.programming_languageJournal of Computational and Applied Mathematics
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Data Compression with ENO Schemes: A Case Study

2001

Abstract We study the compresion properties of ENO-type nonlinear multiresolution transformations on digital images. Specific error control algorithms are used to ensure a prescribed accuracy. The numerical results reveal that these methods strongly outperform the more classical wavelet decompositions in the case of piecewise smooth geometric images.

Nonlinear systemDigital imageWaveletTheoretical computer scienceApplied MathematicsMathematicsofComputing_NUMERICALANALYSISComputingMethodologies_IMAGEPROCESSINGANDCOMPUTERVISIONPiecewiseError detection and correctionAlgorithmComputingMethodologies_COMPUTERGRAPHICSMathematicsData compressionApplied and Computational Harmonic Analysis
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Hermite interpolation: The barycentric approach

1991

The barycentric formulas for polynomial and rational Hermite interpolation are derived; an efficient algorithm for the computation of these interpolants is developed. Some new interpolation principles based on rational interpolation are discussed.

Numerical AnalysisMathematical analysisComputingMethodologies_IMAGEPROCESSINGANDCOMPUTERVISIONMathematicsofComputing_NUMERICALANALYSISTrilinear interpolationStairstep interpolationBirkhoff interpolationComputer Science ApplicationsTheoretical Computer SciencePolynomial interpolationComputational MathematicsComputational Theory and MathematicsNearest-neighbor interpolationHermite interpolationComputingMethodologies_SYMBOLICANDALGEBRAICMANIPULATIONApplied mathematicsSpline interpolationSoftwareComputingMethodologies_COMPUTERGRAPHICSMathematicsInterpolationComputing
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Monotonic solution of heterogeneous anisotropic diffusion problems

2013

Anisotropic problems arise in various areas of science and engineering, for example groundwater transport and petroleum reservoir simulations. The pure diffusive anisotropic time-dependent transport problem is solved on a finite number of nodes, that are selected inside and on the boundary of the given domain, along with possible internal boundaries connecting some of the nodes. An unstructured triangular mesh, that attains the Generalized Anisotropic Delaunay condition for all the triangle sides, is automatically generated by properly connecting all the nodes, starting from an arbitrary initial one. The control volume of each node is the closed polygon given by the union of the midpoint of…

Numerical AnalysisPhysics and Astronomy (miscellaneous)Anisotropic diffusionDelaunay triangulationApplied MathematicsMathematical analysisMonotonic functionGeometryMidpointFinite element methodComputer Science ApplicationsSettore ICAR/01 - IdraulicaComputational MathematicsModeling and SimulationPolygonTriangle meshanisotropic diffusion heterogeneous medium M-matrix Delaunay mesh affine transformation edge swapGalerkin methodComputingMethodologies_COMPUTERGRAPHICSMathematics
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Monotone cubic spline interpolation for functions with a strong gradient

2021

Abstract Spline interpolation has been used in several applications due to its favorable properties regarding smoothness and accuracy of the interpolant. However, when there exists a discontinuity or a steep gradient in the data, some artifacts can appear due to the Gibbs phenomenon. Also, preservation of data monotonicity is a requirement in some applications, and that property is not automatically verified by the interpolator. Hence, some additional techniques have to be incorporated so as to ensure monotonicity. The final interpolator is not actually a spline as C 2 regularity and monotonicity are not ensured at the same time. In this paper, we study sufficient conditions to obtain monot…

Numerical AnalysisSmoothnessApplied MathematicsMathematicsofComputing_NUMERICALANALYSISOrder of accuracyMonotonic functionNumerical Analysis (math.NA)Gibbs phenomenonComputational Mathematicssymbols.namesakeDiscontinuity (linguistics)Spline (mathematics)Monotone polygonFOS: MathematicssymbolsApplied mathematicsMathematics - Numerical AnalysisSpline interpolationMathematicsComputingMethodologies_COMPUTERGRAPHICS
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Asynchronous Occlusion Culling on Heterogeneous PC Clusters for Distributed 3D Scenes

2012

We present a parallel rendering system for heterogeneous PC clusters to visualize massive models. One single, powerful visualization node is supported by a group of backend nodes with weak graphics performance. While the visualization node renders the visible objects, the backend nodes asynchronously perform visibility tests and supply the front end with visible scene objects. The visualization node stores only currently visible objects in its memory, while the scene is distributed among the backend nodes’ memory without redundancy. To efficiently compute the occlusion tests in spite of that each backend node stores only a fraction of the original geometry, we complete the scene by adding h…

Parallel renderingComputer sciencebusiness.industryVisibility (geometry)VisualizationFront and back endsAsynchronous communicationNode (computer science)Redundancy (engineering)Computer visionArtificial intelligenceGraphicsbusinessComputingMethodologies_COMPUTERGRAPHICS
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Spline Histogram Method for Reconstruction of Probability Density Functions of Clusters of Galaxies

2003

We describe the spline histogram algorithm which is useful for visualization of the probability density function setting up a statistical hypothesis for a test. The spline histogram is constructed from discrete data measurements using tensioned cubic spline interpolation of the cumulative distribution function which is then differentiated and smoothed using the Savitzky-Golay filter. The optimal width of the filter is determined by minimization of the Integrated Square Error function. The current distribution of the TCSplin algorithm written in f77 with IDL and Gnuplot visualization scripts is available from this http URL

PhysicsCumulative distribution functionMathematicsofComputing_NUMERICALANALYSISProbability density functionAstrophysicsVisualizationSpline (mathematics)Computer Science::GraphicsHistogramMinificationSpline interpolationAlgorithmComputingMethodologies_COMPUTERGRAPHICSStatistical hypothesis testing
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Optimal filtering algorithm implementation in FPGAs for the ATLAS TileCal Read-Out drivers

2011

TileCal is the hadronic calorimeter of the ATLAS experiment in the LHC (CERN). Its Read-Out Drivers (RODs) process, in real time, the digitized information coming from the front-end electronics and send it to the Read-Out System. Data processing in the ROD boards is performed in Processing Unit Mezzanine Cards that use commercial DSPs to run the Optimal Filtering (OF) algorithms.

PhysicsData processingLarge Hadron ColliderCalorimeter (particle physics)Physics::Instrumentation and DetectorsATLAS experimentmedicine.anatomical_structureAtlas (anatomy)Nuclear electronicsmedicineElectronicsField-programmable gate arrayAlgorithmComputingMethodologies_COMPUTERGRAPHICS2011 IEEE Nuclear Science Symposium Conference Record
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