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Analyzes spectral and geometrical properties of polynomially m-quasi-totally-normal operators, suggesting new insights in operator theory.
Creating new operators that act as a superclass to existing ones and studying their spectral and geometrical properties is an interesting area in linear operator theory. From that perspective, the study introduces a new class of operators called polynomially m-quasi-totally-(?, ?)-normal. This new class integrates features from (?, ?)-normal, quasi-(?, ?)-normal and m-quasi-totally-(?, ?)-normal operators. This article analyzes several properties of polynomially m-quasi-totally-(?, ?)-normal operators.
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Radhakrishnan et al. (2025) studied this question.
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