References
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- Report TW 71 Construction of fully symmetric cubature formulae of degree 4k - 3 for fully symmetric planar regions R. Cools;A. Haegemans
- Report TW 77 Automatic computation of knots and weights of cubature formulae for circular symmetric planar regions R. Cools;A. Haegemans
- Report TW 76 Tables of degree 2k - 1/2k + 1 pairs of cubature formulae for symmetric planar regions, obtained by optimal addition of knots R. Cools;A. Haegemans
- J. Comput. Appl. Math. v.20 Automatic computation of knots and weights of cubature formulae for circular symmetric planar regions R. Cools;A. Haegemans
- J. Comput. Appl. Math. v.17 Construction of fully symmetric cubature formulae of degree 4k - 3 for fully symmetric planar regions R. Cools;A. Haegemans
- Numerical Integration Construction of sequences of embedded cubature formulae for circular symmetric planar regions R. Cools;A. Haegemans;P. Keast(ed.);G. Fairweather(ed.)
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Numerical Integration Ⅲ
Construction of symmetric cubature formulae with the number of knots (almost) equal to
$M\"{o}ller's$ lower bound R. Cools;A. Haegemans;H. Brass(ed.);G.$H\"{a}mmerlin$ (ed.) - J. Comput. Appl. Math. v.48 Monomial cubature rules since 'Stroud': A compilation R. Cools;P. Rabinowitz
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Elek. Daten.
v.5
$\"{U}ber$ gleichgewichtete Kubaturformeln$f\"{u}r$ Kreis- und Sechseck-Gebiet H. Engels - Numerical Quadrature and Cubature H. Engels
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PhD thesis,
$Universit\"{a}t$ Dortmund Polynomideale und Kubaturformeln H.$M\"{o}ller$ - Interpolatory Cubature Formulas I. Mysovskikh
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