Spectral Properties of Differential–Difference Symmetrized Operators
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2023
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oai:localhost:PNK-75032023-04-04T08:30:12Z Spectral Properties of Differential–Difference Symmetrized Operators Krzysztof, Stempak differential–difference operators decomposition of type Ld=d†d CC BY In this paper, we propose a treatment of some class of differential–difference operators in dimension one from the spectral theory point of view. These operators emerge as symmetrizations of differential operators on (0, b), 0<b⩽∞ , admitting, in the simplest case, a decomposition of type Ld=d†d; see Sect. 2. 2023-04-04T08:30:12Z 2023-04-04T08:30:12Z 2023 Book https://link.springer.com/article/10.1007/s00009-023-02380-8 https://dlib.phenikaa-uni.edu.vn/handle/PNK/7503 en application/pdf Springer |
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Digital Phenikaa |
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Digital Phenikaa |
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English |
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differential–difference operators decomposition of type Ld=d†d |
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differential–difference operators decomposition of type Ld=d†d Krzysztof, Stempak Spectral Properties of Differential–Difference Symmetrized Operators |
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CC BY |
format |
Book |
author |
Krzysztof, Stempak |
author_facet |
Krzysztof, Stempak |
author_sort |
Krzysztof, Stempak |
title |
Spectral Properties of Differential–Difference Symmetrized Operators |
title_short |
Spectral Properties of Differential–Difference Symmetrized Operators |
title_full |
Spectral Properties of Differential–Difference Symmetrized Operators |
title_fullStr |
Spectral Properties of Differential–Difference Symmetrized Operators |
title_full_unstemmed |
Spectral Properties of Differential–Difference Symmetrized Operators |
title_sort |
spectral properties of differential–difference symmetrized operators |
publisher |
Springer |
publishDate |
2023 |
url |
https://link.springer.com/article/10.1007/s00009-023-02380-8 https://dlib.phenikaa-uni.edu.vn/handle/PNK/7503 |
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1762274900601470976 |
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8.891145 |