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Uniform Approximations by Trigonometric Polynomials (Hardcover, Reprint 2018)
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Uniform Approximations by Trigonometric Polynomials (Hardcover, Reprint 2018)
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The theory of approximation of functions is one of the central
branches in mathematical analysis and has been developed over a
number of decades. This monograph deals with a series of problems
related to one of the directions of the theory, namely, the
approximation of periodic functions by trigonometric polynomials
generated by linear methods of summation of Fourier series. More
specific, the following linear methods are investigated: classical
methods of Fourier, Fejir, Riesz, and Roginski. For these methods
the so-called Kolmogorov-Nikol'skii problem is considered, which
consists of finding exact and asymptotically exact qualities for
the upper bounds of deviations of polynomials generated by given
linear methods on given classes of 2?-periodic functions. Much
attention is also given to the multidimensional case. The material
presented in this monograph did not lose its importance since the
publication of the Russian edition (1981). Moreover, new material
has been added and several corrections were made. In this field of
mathematics numerous deep results were obtained, many important and
complicated problems were solved, and new methods were developed,
which can be extremely useful for many mathematicians. All
principle problems considered in this monograph are given in the
final form, i.e. in the form of exact asymptotic equalities, and,
therefore, retain their importance and interest for a long time.
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