On the quantitative unit sum number problem-an application of the subspace theorem
Alan Filipin, Robert Tichy, Volker Ziegler (2008)
Acta Arithmetica
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Displaying similar documents to “Remark on sums of complemented subspaces”
On the quantitative unit sum number problem-an application of the subspace theorem
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Let 𝓔 be a Banach space contained in a Hilbert space 𝓛. Assume that the inclusion is continuous with dense range. Following the terminology of Gohberg and Zambickiĭ, we say that a bounded operator on 𝓔 is a proper operator if it admits an adjoint with respect to the inner product of 𝓛. A proper operator which is self-adjoint with respect to the inner product of 𝓛 is called symmetrizable. By a proper subspace 𝓢 we mean a closed subspace of 𝓔 which is the range of a proper projection....
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