Sikk; born 29 February 1944 ), is an Estonian mathematician specialising in applications of functional analysis in theory of summability and in the structure theory of topological vector spaces.
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Rajagopal conducted research on sequences, series, summability, and published more than 80 papers but is most noted for his work in the area of generalising and unifying Tauberian theorems.
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Determination of convergence requires the comprehension of pointwise convergence, uniform convergence, absolute convergence, " L " " p " spaces, summability methods and the Ces�ro mean.
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:: FYI, the fact that summability is supposed to refer to an array that grows polynomially with respect to the number of candidates has AFAIK never been made explicit by Mike Ossipoff.
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Considering applications to orthogonal series and Tauberian theorems, Kangro created a theory of summability with speed based on functional analysis, which helped him to solve several problems in function and summability theory.
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Considering applications to orthogonal series and Tauberian theorems, Kangro created a theory of summability with speed based on functional analysis, which helped him to solve several problems in function and summability theory.
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Convolutions with this approximate unit gives an example of a summability kernel for the Fourier series of a function in " L " 1 ( "'T "').
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The conditions for summability ( that is, convergence ) for this sequence is a fairly complex topic; in general, one may say that a necessary condition is that the analytic function be of less than exponential type.
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On the other hand, if one uses stronger methods of summability, then the Dirichlet series for ? defines a function on the whole complex plane the Dirichlet eta function and moreover, this function is analytic.
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*I'm going to vote a "'weak keep "'for summability for practical reasons, because we use it in our articles as a relatively NPOV way to evaluate the complexity of a system.
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