The Bézout number for piecewise algebraic curves
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Publication:1293251
DOI10.1023/A:1022350131468zbMath0933.65017OpenAlexW3023403446MaRDI QIDQ1293251
Publication date: 23 September 1999
Published in: BIT (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1023/a:1022350131468
triangulationsVoronoi diagramshape parametersspline functionsAOR methodpiecewise algebraic curvesBézout number
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The Nöther and Riemann-Roch type theorems for piecewise algebraic curve ⋮ The maximum number and its distribution of singular points for parametric piecewise algebraic curves ⋮ An algorithm for isolating the real solutions of piecewise algebraic curves ⋮ The Bézout number of piecewise algebraic curves ⋮ The Cayley-Bacharach theorem for continuous piecewise algebraic curves over cross-cut triangulations ⋮ Real intersection points of piecewise algebraic curves ⋮ An upper bound of the Bézout number for piecewise algebraic curves over a rectangular partition ⋮ The correspondence between multivariate spline ideals and piecewise algebraic varieties ⋮ Cayley-Bacharach theorem of piecewise algebraic curves. ⋮ Nöther-type theorem of piecewise algebraic curves on triangulation ⋮ Recent researches on multivariate spline and piecewise algebraic variety ⋮ The Bézout number for linear piecewise algebraic curves ⋮ Lagrange interpolation by bivariate splines on cross-cut partitions ⋮ An upper bound of the Bézout number for piecewise algebraic curves ⋮ Intersection points algorithm for piecewise algebraic curves based on Groebner bases ⋮ Nöther-type theorem of piecewise algebraic curves on quasi-cross-cut partition ⋮ Multivariate spline and algebraic geometry ⋮ Piecewise algebraic curve
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