Optimal quadrature formula in \(K_2(P_2)\) space
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Publication:1760122
DOI10.1016/j.apnum.2012.08.004zbMath1257.41019OpenAlexW188329618MaRDI QIDQ1760122
S. S. Azamov, Kholmat Mahkambaevich Shadimetov, Abdullo Rakhmonovich Hayotov
Publication date: 12 November 2012
Published in: Applied Numerical Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.apnum.2012.08.004
Related Items (7)
Optimal quadratures in the sense of sard in a Hilbert space ⋮ Optimal Quadrature Formulas and Interpolation Splines Minimizing the Semi-Norm in the Hilbert Space $$K_{2}(P_{2})$$ ⋮ OPTIMAL QUADRATURE FORMULAS FOR FOURIER COEFFICIENTS IN <i>W</i><sub>2</sub><sup>(<i>m</i>,<i>m</i>-1)</sup> 2 SPACE ⋮ Construction of optimal quadrature formulas for Fourier coefficients in Sobolev space \(L_{2}^{(m)}(0,1)\) ⋮ Optimal quadrature formulas in the sense of Sard in \(W_2^{(m,m-1)}\) space ⋮ Construction of optimal quadrature formulas exact for exponentional-trigonometric functions by Sobolev's method ⋮ Оптимальные формулы типа Эйлера-Маклорена для численного интегрирования в пространстве Соболева
Cites Work
- Optimal quadrature formulas with positive coefficients in \(L_2^{(m)}(0, 1)\) space
- On the weights of Sard's quadrature formulas
- On optimal quadrature formulae
- Quadrature formulae
- On Semicardinal Quadrature Formulae
- Optimal quadrature formulae
- On Monosplines of Least Deviation and Best Quadrature Formulae
- On Monosplines of Least Square Deviation and Best Quadrature Formulae II
- Best Approximate Integration Formulas; Best Approximation Formulas
- Best Approximate Integration Formulas
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