On the Riesz-Fischer theorem in a smooth Banach space
P. M. Miličić (1992)
Matematički Vesnik
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Displaying similar documents to “Banach spaces which embed into their dual”
On the Riesz-Fischer theorem in a smooth Banach space
On the Kleinecke-Shirokov Theorem for families of derivations
Victor S. Shulman, Yuriĭ V. Turovskii (2002)
Studia Mathematica
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It is proved that Riesz elements in the intersection of the kernel and the closure of the image of a family of derivations on a Banach algebra are quasinilpotent. Some related results are obtained.
A note on Riesz spaces with property-
Ş. Alpay, B. Altin, C. Tonyali (2006)
Czechoslovak Mathematical Journal
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We study an order boundedness property in Riesz spaces and investigate Riesz spaces and Banach lattices enjoying this property.
A simple proof of a result of Abramovich and Wickstead
Zafer Ercan (2005)
Open Mathematics
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The paper presents a simple proof of Proposition 8 of [2], based on a new and simple description of isometries between CD 0-spaces.
F. Riesz Theorem
Keiko Narita, Kazuhisa Nakasho, Yasunari Shidama (2017)
Formalized Mathematics
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In this article, we formalize in the Mizar system [1, 4] the F. Riesz theorem. In the first section, we defined Mizar functor ClstoCmp, compact topological spaces as closed interval subset of real numbers. Then using the former definition and referring to the article [10] and the article [5], we defined the normed spaces of continuous functions on closed interval subset of real numbers, and defined the normed spaces of bounded functions on closed interval subset of real numbers. We also...
Riesz spaces and the ultrafilter theorem, I
G. J. H. M. Buskes, A. C. M. Van Rooij (1992)
Compositio Mathematica
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Riesz Theory in Banach Algebras.
M.R.F. Smyth (1975)
Mathematische Zeitschrift
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Hahn-Banach theorem implies Riesz theorem.
Crespin, Daniel (1994)
Portugaliae Mathematica
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Remark On Fatou-Riesz's Theorem
Vojislav G. Avakumović (1955)
Publications de l'Institut Mathématique
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On strong Riesz sets
Robert E. Dressler, Louis Pigno (1974)
Colloquium Mathematicae
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An generalization of the Riesz potential
Tomica Divnić, Zlata Đurić (2000)
Kragujevac Journal of Mathematics
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Quantized orthonormal systems: A non-commutative Kwapień theorem
J. García-Cuerva, J. Parcet (2003)
Studia Mathematica
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The concepts of Riesz type and cotype of a given Banach space are extended to a non-commutative setting. First, the Banach space is replaced by an operator space. The notion of quantized orthonormal system, which plays the role of an orthonormal system in the classical setting, is then defined. The Fourier type and cotype of an operator space with respect to a non-commutative compact group fit in this context. Also, the quantized analogs of Rademacher and Gaussian systems are treated....
Banach spaces admitting essentially infinite-dimensional representation of a compact group
Wojciech Wojtyński (1973)
Colloquium Mathematicae
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Browder Riesz-Schauder theory for polynomially finite rank linear relations
Teresa Álvarez (2014)
Colloquium Mathematicae
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We describe the Browder Riesz-Schauder theory of compact operators in Banach spaces in the context of polynomially finite rank linear relations in Banach spaces.