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ORCIDHongjia Chen 0001
Person information
- affiliation: Nanchang University, Department of Mathematics and Applied Mathematics, China
Other persons with the same name
- Hongjia Chen 0002
![[0000-0003-3707-4540]](https://dblp.uni-trier.de/img/orcid-mark.12x12.png "0000-0003-3707-4540")
— University of Science and Technology of China, School of Mathematical Sciences, Hebei, China - Hongjia Chen 0003 — Wuhan University, School of Electronic Information, China
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2020 – today
- 2025
[j9]Zekun Wang, Hongjia Chen, Zhongming Teng, Xiang Wang:
On perturbations for spectrum and singular value decompositions followed by deflation techniques. Appl. Math. Lett. 160: 109332 (2025)- 2024
- [j8]Hongjia Chen, Hyun-Min Kim, Jie Meng:
Algorithms for Square Root of Semi-Infinite Quasi-Toeplitz M-Matrices. J. Sci. Comput. 99(3): 66 (2024) - [j7]Hao Zhou, Zekun Wang, Hongjia Chen, Xiang Wang:
A novel spectral clustering algorithm based on neighbor relation and Gaussian kernel function with only one parameter. Soft Comput. 28(2): 981-989 (2024) - 2023
- [i1]Hongjia Chen, Hyun-Min Kim, Jie Meng:
Algorithms for square root of semi-infinite quasi-Toeplitz M-matrices. CoRR abs/2303.15019 (2023) - 2022
- [j6]Hongjia Chen, Ke Zhang, Tetsuya Sakurai:
The tropical scaling for the polynomial eigenvalue problem solved by a contour integral method. Numer. Linear Algebra Appl. 29(2) (2022) - 2021
- [j5]Hongjia Chen, Lei Du, Zongqi Cao:
Backward error analysis of linearizing-balancing strategies for heavily damped quadratic eigenvalue problem. Appl. Math. Lett. 120: 107342 (2021) - [j4]Hongjia Chen, Kuan Xu:
On the Backward Error Incurred by the Compact Rational Krylov Linearization. J. Sci. Comput. 89(1): 15 (2021) - 2020
- [j3]Hongjia Chen, Lei Du:
Backward error bounds for polynomial eigenvalue problem solved by a Rayleigh-Ritz type contour integral-based eigensolver. Appl. Math. Lett. 102: 106122 (2020)
2010 – 2019
- 2019
- [j2]Hongjia Chen, Jie Meng, Tetsuya Sakurai, Xiang Wang:
Backward error analysis for linearizations in heavily damped quadratic eigenvalue problem. Numer. Linear Algebra Appl. 26(4) (2019) - 2017
- [j1]Hongjia Chen, Yasuyuki Maeda, Akira Imakura, Tetsuya Sakurai, Françoise Tisseur:
Improving the numerical stability of the Sakurai-Sugiura method for quadratic eigenvalue problems. JSIAM Lett. 9: 17-20 (2017)
Coauthor Index
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