
TL;DR
This paper proves that polynomial weights are admissible, enhancing the understanding of spectral invariance in operator algebra by establishing their validity as permissible weights.
Contribution
It provides a rigorous proof that polynomial weights are admissible, which was previously assumed but not formally demonstrated.
Findings
Polynomial weights are admissible weights.
Supports spectral invariance studies in operator algebra.
Clarifies the role of polynomial weights in spectral analysis.
Abstract
Admissable weight is an important tool for studying spectral invariance in operator algebra. Common admissable weights include polynomial weights and sub exponential weights. This article mainly provides a proof that polynomial weights are permissible weights.
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Taxonomy
TopicsScientific Measurement and Uncertainty Evaluation
