| Residential College | false |
| Status | 已發表Published |
| The Hankel determinants from a Singularly Pertubed Jacobi weight | |
Han, P.; Chen, Y.
| |
| 2021-11-22 | |
| Source Publication | Mathematics
 |
| ISSN | 2227-7390 |
| Pages | 1-17 |
| Abstract | We study the Hankel determinant generated by a singularly perturbed Jacobi weight w(x,s)= (1-x)^{\alpha} (1+x)^{\beta} exp (- t/(1-x))...Furthermore derive a Jimbo-Miwa-Okamoto sigma function of a Particular Painleve V for the logarithmic derivative of the Hankel Determinant D_n(s). |
| Keyword | Hankel Determinants Jacobi Weight Random Matrix Theory. |
| DOI | 10.3390/math9222978 |
| Language | 英語English |
| The Source to Article | PB_Publication |
| Fulltext Access | |
| Citation statistics | |
| Document Type | Journal article |
| Collection | DEPARTMENT OF MATHEMATICS |
| Recommended Citation GB/T 7714 | Han, P.,Chen, Y.. The Hankel determinants from a Singularly Pertubed Jacobi weight[J]. Mathematics, 2021, 1-17. |
| APA | Han, P.., & Chen, Y. (2021). The Hankel determinants from a Singularly Pertubed Jacobi weight. Mathematics, 1-17. |
| MLA | Han, P.,et al."The Hankel determinants from a Singularly Pertubed Jacobi weight".Mathematics (2021):1-17. |
| Files in This Item: | There are no files associated with this item. | |||||
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