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Journal of Mathematical Analysis and Applications, 2018 Recall that a Banach space \(X\) is said to be subprojective if every infinite-dimensional subspace of \(X\) has an infinite-dimensional subspace which is complemented in \(X\). The authors prove that separable Nakano sequence spaces \(\ell_{(p_{n})}\) are subprojective. Moreover, by using the results of \textit{F. L. Hernández} and \textit{C. Ruiz} [J.
César Ruiz
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Hereditary cataract of the Nakano mouse [PDF]
Experimental Eye Research, 1990 The Nakano mouse is a hereditary cataract model whose most characteristic change is a deficiency in lens Na+,K(+)-ATPase. Consequently, there is a change in lenticular sodium and potassium ion levels just before cataract formation. The amounts of calcium ion also change suddenly in the lens, with accumulated levels higher than any other type of ...
Makoto Takehana
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Investigation of Nakano lens proteins
Experimental Eye Research, 1982Abstract Changes in the protein chemistry of the Nakano lens with age and developing cataract and comparison with normal mouse lens protein are reported. It was found that significant differences exist between the protein of the normal and the cataractous lens.
Paul Russell +2 more
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Information Sciences, 2005
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Athanasios Kehagias, K. Serafimidis
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Athanasios Kehagias, K. Serafimidis
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On the Nakano Individual Convergence
Zeitschrift für Analysis und ihre Anwendungen, 1994We have recently defined the notion of individual convergence for a sequence of positive elements of an Archimedean Riesz space E . In the note we complete the definition (i.e., we define the individual convergence for sequences of not necessarily ...
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2008
Bu tezde f,g∈En∼ olmak üzere Nakano Teoremi olarak bilinen f g f ⊥g⇔C ⊥C teoreminin , (,) n S T ∈L E F için genellemesinin hangi şartlarda doğru olabileceği araştırılmıştır. Bunun için W. A. J. Luxemburg ve B.
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Bu tezde f,g∈En∼ olmak üzere Nakano Teoremi olarak bilinen f g f ⊥g⇔C ⊥C teoreminin , (,) n S T ∈L E F için genellemesinin hangi şartlarda doğru olabileceği araştırılmıştır. Bunun için W. A. J. Luxemburg ve B.
openaire +2 more sources