An analytic characterization of symbols of operators on non-Gaussian Mittag-Leffler functionals

In this paper, we provide proofs for the analytic characterization theorems of the operator symbols utilizing the characterization theorem for the Mittag-Leffler distribution space.We work out examples which can be interpreted as integral kernel operators and treat the important case of the translation operator.

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Publication Details

Journal
Stochastics
Published
2026-05-29
DOI
https://doi.org/10.1080/17442508.2026.2662248
Primary Topic
Mathematical Analysis and Transform Methods
Type
preprint
Field-Weighted Citation Impact
0.00
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preprint

An analytic characterization of symbols of operators on non-Gaussian Mittag-Leffler functionals

Elmira Nabizadeh Morsalfard, Sheila Menchavez, Ang Elyn Gumanoy, Wolfgang Böck
Stochastics
Mathematical Analysis and Transform Methods
preprint

An analytic characterization of symbols of operators on non-Gaussian Mittag-Leffler functionals

Elmira Nabizadeh Morsalfard, Sheila Menchavez, Ang Elyn Gumanoy, Wolfgang Böck
preprint en

Abstract

In this paper, we provide proofs for the analytic characterization theorems of the operator symbols utilizing the characterization theorem for the Mittag-Leffler distribution space.We work out examples which can be interpreted as integral kernel operators and treat the important case of the translation operator.

Stochastics
Mapúa University (PH), Linnaeus University (SE), Mindanao State University – Iligan Institute of Technology (PH)
Openalex Percentile: Top 99%
Mathematical Analysis and Transform Methods
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