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Автор JAMESON, G. J. O.
Автор LASHKARIPOUR, R.
Дата выпуска 2000
dc.description The problem considered is the determination of “lower bounds” of matrix operators on the spaces \ell_p(w) or d(w,p). Under fairly general conditions, the solution is the same for both spaces and is given by the infimum of a certain sequence. Specific cases are considered, with the weighting sequence defined by w_n = 1/n^\alpha . The exact solution is found for the Hilbert operator. For the averaging operator, two different upper bounds are given, and for certain values of p and \alpha it is shown that the smaller of these two bounds is the exact solution.
Издатель Cambridge University Press
Название LOWER BOUNDS OF OPERATORS ON WEIGHTED ℒP SPACES AND LORENTZ SEQUENCE SPACES
Electronic ISSN 1469-509X
Print ISSN 0017-0895
Журнал Glasgow Mathematical Journal
Том 42
Первая страница 211
Последняя страница 223
Аффилиация JAMESON G. J. O.; Lancaster University
Аффилиация LASHKARIPOUR R.; University of Sistan and Baluchistan
Выпуск 2

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