This research introduces static spectrum and Weyl families in bounded linear operators, suggesting conditions for family formation.
In this study, we introduce the static spectrum, the Weyl static families, the upper semi-Fredholm static families, and the Browder static families. These families consist of bounded linear operators parameterized by a scalar variable. We compare them, deriving conditions under which they form a Weyl static family. Finally, the tensor product of two families is introduced and studied to derive conditions guaranteeing that the tensor product forms a Browder static family or an upper semi-Fredholm static family.
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Elvis Aponte (2025) studied this question.
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