M. Riesz-Schur-type inequalities for entire functions of exponential type
Tamas Erdelyi, Michael I. Ganzburg, and Paul Nevai
TL;DR
This paper establishes a new inequality of M. Riesz-Schur type applicable to entire functions of exponential type, expanding the theoretical understanding of these functions.
Contribution
It introduces a generalized M. Riesz-Schur-type inequality specifically for entire functions of exponential type, broadening existing mathematical frameworks.
Findings
Proves a new inequality for entire functions of exponential type
Extends classical Riesz-Schur inequalities to a broader class of functions
Provides theoretical tools for further analysis of exponential type functions
Abstract
We prove a general M. Riesz-Schur-type inequality for entire functions of exponential type.
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Taxonomy
TopicsMeromorphic and Entire Functions · Analytic and geometric function theory · Mathematics and Applications