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Publications in Math-Net.Ru
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Approximation to the Sobolev classes $W_q^r$ of functions of several variables by bilinear forms in $L_p$ for $2\le q\le p\le\infty$
Mat. Zametki, 62:1 (1997), 18–34
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On the order of approximation of Sobolev class $W_q^r$ by bilinear forms in $L_p$ for $1\le q\le2\le p\le\infty$
Trudy Mat. Inst. Steklov., 198 (1992), 21–40
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On the degree of approximation of the Sobolev class $W_q^r$ by bilinear forms in $L_p$ for $1\leqslant q\leqslant p\leqslant 2$
Mat. Sb., 182:1 (1991), 122–129
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Approximation of Sobolev classes of functions by sums of products of functions of fewer variables
Mat. Zametki, 48:6 (1990), 10–21
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Best approximation by bilinear forms
Mat. Zametki, 46:2 (1989), 21–33
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The approximation of sobolev classes of functions by sums of products of functions of fewer variables
Trudy Mat. Inst. Steklov., 180 (1987), 30–32
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Best approximation by functions of fewer variables
Dokl. Akad. Nauk SSSR, 279:2 (1984), 273–277
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Extremal properties and two-sided estimates in approximation by sums of functions of lesser number of variables
Mat. Zametki, 36:5 (1984), 647–659
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Extremal elements and the value of the best approximation of a monotone function on $R^n$ by sums of functions of fewer variables
Dokl. Akad. Nauk SSSR, 265:1 (1982), 11–13
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On obtaining close estimates in the approximation of functions of many variables by sums of functions of a fewer number of variables
Mat. Zametki, 12:1 (1972), 105–114
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On estimates of best approximations of a function of several variables by sums of two functions of a smaller number of variables
Dokl. Akad. Nauk SSSR, 201:5 (1971), 1037–1040
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Methods for finding functions deviating least from functions of several variables
Dokl. Akad. Nauk SSSR, 197:4 (1971), 766–769
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The approximation of polynomials of two variables by functions of the form $\varphi(x)+\psi(y)$
Dokl. Akad. Nauk SSSR, 193:5 (1970), 967–969
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