Results 211 to 220 of about 18,838 (234)
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Mean ergodicity on Banach lattices and Banach spaces
Archiv der Mathematik, 1999Let \(E\) be a Banach space. The linear operator \(T:E\rightarrow E\) is called power-bounded if \(\sup\{||T^n||:n\in \mathbb N\}0\) and \(\eta\in [0,1]\) such that \(\lim_{n\to\infty}\inf\{\|T^nx-y\|: y\in [-z,z]+B(0,\eta)\}=0\) where \(B(0,\eta)\) denotes the closed ball around \(0\) with radius \(\eta\). In the paper under review the following facts
Manfred Wolff, Eduard Yu. Emel'yanov
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, 2020 Understanding of Oxygen Redox in the Oxygen Evolution Reaction
Advanced Materials, 2022Xiaopeng Wang, Haoyin Zhong, Junmin Xue
exaly
2005
Summary: In this study, without using the assumption \(a^{-1}>0\), it is shown that \(E\) is lattice- and algebra-isometric isomorphic to the reals \({\mathbb R}\) whenever \(E\) is a Banach lattice \(f\)-algebra with unit \(e\), \(\|e\|= 1\), in which for every \(a>0\) the inverse \(a^{-1}\) exists.
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Summary: In this study, without using the assumption \(a^{-1}>0\), it is shown that \(E\) is lattice- and algebra-isometric isomorphic to the reals \({\mathbb R}\) whenever \(E\) is a Banach lattice \(f\)-algebra with unit \(e\), \(\|e\|= 1\), in which for every \(a>0\) the inverse \(a^{-1}\) exists.
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Tensor lattice field theory for renormalization and quantum computing
Reviews of Modern Physics, 2022Yannick Meurice +2 more
exaly
1991
In this section we mainly are interested in showing characterizations of properties of subspaces of Banach lattices. Moreover we will use the theory of order weakly compact operators to prove some results for arbitrary Banach spaces. First we will recall some basic facts concerning Schauder bases and topological embeddings of c0.
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In this section we mainly are interested in showing characterizations of properties of subspaces of Banach lattices. Moreover we will use the theory of order weakly compact operators to prove some results for arbitrary Banach spaces. First we will recall some basic facts concerning Schauder bases and topological embeddings of c0.
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