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THE SMALLEST EIGENVALUE OF LARGE HANKEL MATRICES ASSOCIATED WITH A SEMICLASSICAL LAGUERRE WEIGHT
Wang, Dan1; Zhu, Mengkun2; Chen, Yang3
2024-01
Source PublicationMathematical Inequalities and Applications
ISSN1331-4343
Volume27Issue:1Pages:53-62
Abstract

The smallest eigenvalue of large Hankel matrices generated by a semiclassical Laguerre weight, zαe-z2+tz, where z ∈ [0, ∞), α > −1, and t ∈ R , can be obtained through the asymptotics of the orthonormal polynomials Pn(z) with respect to this weight.

KeywordAsymptotics Hankel Matrices Polynomials Smallest Eigenvalue
DOI10.7153/mia-2024-27-04
URLView the original
Indexed BySCIE
Language英語English
WOS Research AreaMathematics
WOS SubjectMathematics
WOS IDWOS:001163724400001
PublisherELEMENT, R AUSTRIJE 11, 10000 ZAGREB, CROATIA
Scopus ID2-s2.0-85187669834
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Document TypeJournal article
CollectionFaculty of Science and Technology
DEPARTMENT OF MATHEMATICS
Corresponding AuthorZhu, Mengkun
Affiliation1.School of Computer Science and Artificial Intelligence, Changzhou University, Changzhou, 213164, China
2.School of Mathematics and Statistics Qilu University of Technology, Shandong Academy of Sciences, Jinan, 250353, China
3.Department of Mathematics, Faculty of Science and Technology University of Macau, Avenida da Universidade Taipa, Macao
Recommended Citation
GB/T 7714
Wang, Dan,Zhu, Mengkun,Chen, Yang. THE SMALLEST EIGENVALUE OF LARGE HANKEL MATRICES ASSOCIATED WITH A SEMICLASSICAL LAGUERRE WEIGHT[J]. Mathematical Inequalities and Applications, 2024, 27(1), 53-62.
APA Wang, Dan., Zhu, Mengkun., & Chen, Yang (2024). THE SMALLEST EIGENVALUE OF LARGE HANKEL MATRICES ASSOCIATED WITH A SEMICLASSICAL LAGUERRE WEIGHT. Mathematical Inequalities and Applications, 27(1), 53-62.
MLA Wang, Dan,et al."THE SMALLEST EIGENVALUE OF LARGE HANKEL MATRICES ASSOCIATED WITH A SEMICLASSICAL LAGUERRE WEIGHT".Mathematical Inequalities and Applications 27.1(2024):53-62.
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