Нет данных |
PROCEEDINGS OF THE STEKLOV INSTITUTE OF MATHEMATICS |
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Sharp Inequalities for Trigonometric Polynomials with Respect to Integral Functionals / Arestov V. V. // PROCEEDINGS OF THE STEKLOV INSTITUTE OF MATHEMATICS. - 2011. - V. 273, l. 1. - P. S21-S36.
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2011 |
5 |
10.1134/S0081543811050038
(полный текст)
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UKRAINIAN MATHEMATICAL JOURNAL |
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ALGEBRAIC POLYNOMIALS LEAST DEVIATING FROM ZERO IN MEASURE ON A SEGMENT / Arestov V. V. // UKRAINIAN MATHEMATICAL JOURNAL. - 2010. - V. 62, l. 3. - P. 331-342.
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2010 |
0 |
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JOURNAL OF APPROXIMATION THEORY |
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Trigonometric polynomials of least deviation from zero in measure and related problems / Arestov Vitalii V.,Mendelev Alexei S. // JOURNAL OF APPROXIMATION THEORY. - 2010. - V. 162, l. 10, SI. - P. 1852-1878.
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2010 |
7 |
10.1016/j.jat.2010.07.007
(полный текст)
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DOKLADY MATHEMATICS |
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On trigonometric polynomials least deviating from zero / Arestov V. V.,Mendelev A. S. // DOKLADY MATHEMATICS. - 2009. - V. 79, l. 2. - P. 280-283.
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2009 |
1 |
10.1134/S1064562409020343
(полный текст)
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MATHEMATICAL NOTES |
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Estimates of the maximal value of angular code distance for 24 and 25 points on the unit sphere in R-4 / Arestov VV,Babenko AG // MATHEMATICAL NOTES. - 2000. - V. 68, l. 3-4. - P. 419-435.
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2000 |
2 |
10.1007/BF02676721
(полный текст)
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MATHEMATICAL NOTES |
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The best approximation to a class of functions of several variables by another class and related extremum problems / Arestov VV // MATHEMATICAL NOTES. - 1998. - V. 64, l. 3-4. - P. 279-294.
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1998 |
2 |
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MATHEMATICAL NOTES |
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An extremal problem for algebraic polynomials with zero mean value on an interval / Arestov VV,Raevskaya VY // MATHEMATICAL NOTES. - 1997. - V. 62, l. 3-4. - P. 278-287.
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1997 |
1 |
10.1007/BF02360868
(полный текст)
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RUSSIAN MATHEMATICAL SURVEYS |
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Approximation of unbounded operators by bounded operators and related extremal problems / Arestov VV // RUSSIAN MATHEMATICAL SURVEYS. - 1996. - V. 51, l. 6. - P. 1093-1126.
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1996 |
32 |
10.1070/RM1996v051n06ABEH00300
(полный текст)
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MATHEMATICAL NOTES |
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THE SZEGO INEQUALITY FOR DERIVATIVES OF A CONJUGATE TRIGONOMETRIC POLYNOMIAL IN L(O) / ARESTOV VV // MATHEMATICAL NOTES. - 1994. - V. 56, l. 5-6. - P. 1216-1227.
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1994 |
1 |
10.1007/BF02266689
(полный текст)
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