Pages that link to "Item:Q5610066"
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The following pages link to Perfectly Symmetric Two-Dimensional Integration Formulas with Minimal Numbers of Points (Q5610066):
Displaying 17 items.
- Cubature formulas over the \(n\)-sphere (Q875392) (← links)
- Numerical integration based on bivariate quadratic spline quasi-interpolants on bounded domains (Q1035799) (← links)
- Another step forward in searching for cubature formulae with a minimal number of knots for the square (Q1093315) (← links)
- The construction of symmetric cubature formulas for the square and the triangle (Q1109520) (← links)
- The construction of cubature formulae for a family of integrals: A bifurcation problem (Q1118348) (← links)
- Cubature formulas of degree eleven for symmetric planar regions (Q1216013) (← links)
- Construction of cubature formulas of degree eleven for symmetric planar regions, using orthogonal polynomials (Q1222931) (← links)
- The split-SV model (Q1659144) (← links)
- Cubature formulas for the surface of the sphere (Q1820550) (← links)
- Zur Charakterisierung und Berechnung von symmetrischen Kubaturformeln (Q1838269) (← links)
- The work of Philip Rabinowitz on numerical integration (Q1895869) (← links)
- Computation of moderate-degree fully-symmetric cubature rules on the triangle using symmetric polynomials and algebraic solving (Q2006047) (← links)
- Product Gauss quadrature rules vs. cubature rules in the meshless local Petrov-Galerkin method (Q2655802) (← links)
- Cubature Formulas of Degree Nine for Symmetric Planar Regions (Q4064950) (← links)
- Circularly symmetrical integration formulas for two-dimensional circularly symmetrical regions (Q4082223) (← links)
- Obtaining Cubatures for Rectangles and Other Planar Regions by Using Orthogonal Polynomials (Q5641957) (← links)
- Rotation invariant cubature formulas over the \(n\)-dimensional unit cube (Q5946089) (← links)