October 2, 2025Open Access

Proof of admissible weights

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Polynomial weights are shown to be admissible, supporting spectral invariance in operator algebra.
The concept of admissible weights is crucial in the study of spectral invariance, including polynomial and sub-exponential weights.
The proof presented emphasizes the significance of polynomial weights in the context of operator algebra.
Understanding admissible weights can lead to deeper insights into spectral properties of operators.

Implication

This article demonstrates polynomial weights as admissible weights, highlighting their role in spectral invariance.

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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Cite This Study

Hao Yu (2025) studied this question.

synapsesocial.com/papers/68de84bb5b556a9128e1baa6 https://doi.org/10.48550/arxiv.2506.18908

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Implication

This article demonstrates polynomial weights as admissible weights, highlighting their role in spectral invariance.

Proof of admissible weights

Key Points

Implication

Abstract

Discussion

Cite This Study

Proof of admissible weights

Key Points

Implication

Abstract

Discussion

Cite This Study

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