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Our main contribution is to prove that the standard Galerkin - finite element approximation of the Laplace equation approximates in L2 norm its solution by transposition, for data with low smoothness.
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On Kolmogorov widths of classesBp,θr of periodic functions of many variables with low smoothness in the spacelq
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We study the Kolmogorov widths of Besov classesBp,θr of periodic functions of many variables with low smoothness in the spaceLq, 1>amp;lt;q>amp;lt;>amp;lt;∞.
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Exact Kolmogorov-Type Inequalities with Bounded Leading Derivative in the Case of Low Smoothness
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Approximation of Continuous Functions of Low Smoothness by de la Vallee-Poussin Operators
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