
This paper is a continuation of a former one [ibid. 6, 853-862 (1983; Zbl 0522.47010)]. In this one, after considering bundles of subspaces of a topological vector space, we show how they appear as image or kernel of semi-Fredholm families. We also extend some well known results of holomorphic Fredholm families to the setting of topological vector spaces.
collectively compact sequence, image or kernel of semi-Fredholm families, holomorphic Fredholm families, stability properties, semi-Fredholm operator families, holomorphic operator-valued functions, (Semi-) Fredholm operators; index theories, Functions whose values are linear operators (operator- and matrix-valued functions, etc., including analytic and meromorphic ones), bundles of subspaces of a topological vector space
collectively compact sequence, image or kernel of semi-Fredholm families, holomorphic Fredholm families, stability properties, semi-Fredholm operator families, holomorphic operator-valued functions, (Semi-) Fredholm operators; index theories, Functions whose values are linear operators (operator- and matrix-valued functions, etc., including analytic and meromorphic ones), bundles of subspaces of a topological vector space
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