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On the Grand Wiener Amalgam Spaces
(Rocky Mt Math Consortium, 2020)
We define the grand Wiener amalgam space by using the classical Wiener amalgam space and the generalized grand Lebesgue space. Moreover we study the inclusions between these spaces and some applications. Finally we prove ...
Inclusions and the approximate identities of the generalized grand Lebesgue spaces
(TUBITAK, 2018)
Let (Omega, Sigma, mu) and (Omega, Sigma, upsilon) be two finite measure spaces and let L-p(),theta )(mu) and L-q),L-theta (upsilon) be two generalized grand Lebesgue spaces [9,10] , where 1 < p, q < infinity and theta >= ...