Approximation of functions by Fourier-Hermite sums in the space \(L_2(\mathbb R;e^{-x^2})\)
From MaRDI portal
Publication:1022217
zbMath1173.42301MaRDI QIDQ1022217
F. V. Abilova, Vladimir A. Abilov
Publication date: 10 June 2009
Published in: Russian Mathematics (Search for Journal in Brave)
Related Items (5)
Some estimates for the error in Fourier-Legendre expansions of functions of one variable ⋮ On estimates of diameter values of classes of functions in the weight space \(L_{2, \gamma } ( \mathbb{R}^2)\), \(\gamma = \exp(-x^2 - y^2)\) ⋮ On the estimates of the values of various widths of classes of functions of two variables in the weight space \(L_{2, \gamma } ( \mathbb{R}^2)\), \(\gamma = \exp ( - x^2 - y^2)\) ⋮ Mean-square approximation by ``angle in the space \(L_{2,\mu}(\mathbb{R}^2)\) with the Chebyshev-Hermite weight ⋮ Widths of the classes of functions in the weight space \(L_{2 , \gamma } (\mathbb{R})\), \(\gamma = \mathrm{exp} ( - X^2)\)
This page was built for publication: Approximation of functions by Fourier-Hermite sums in the space \(L_2(\mathbb R;e^{-x^2})\)
