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发表于 2025-10-26 18:00:28
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$ a8 @ g2 q( h N; c6 }+ w7 O4 {+ Z" g[1] Liang, Qigang; Xu, Xuejun; Yuan, Liuyao Computing both upper and lower eigenvalue bounds by HDG methods. Comput. Methods Appl. Math. Accepted. (Special issue)5 s! x2 ]5 \! \; C$ S& v
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[2] Liang, Qigang; Xu, Xuejun; Zhang, Shangyou On a sharp estimate of overlapping Schwarz methods in H(curl;Ω) and H(div;Ω). IMA J. Numer. Anal.45 (2025), no. 2,1009–1027.
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p/ q- p; _# ]* y1 t# L/ U[3] Liang, Qigang; Wang, Wei; Xu, Xuejun A domain decomposition method for nonconforming finite element approximations of eigenvalue problems. Commun. Appl. Math. Comput.7 (2025), no. 2,606–636. (Special issue)
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[4] Liang, Qigang; Wang, Wei; Xu, Xuejun A two-level block preconditioned Jacobi-Davidson method for multiple and clustered eigenvalues of elliptic operators. SIAM J. Numer. Anal. 62 (2024), no. 2, 998–1019.% t3 e9 A( r) q
8 [% u l/ u' G, m5 l: `$ x[5] Liang, Qigang; Xu, Xuejun A two-level preconditioned Helmholtz subspace iterative method for Maxwell eigenvalue problems. SIAM J. Numer. Anal. 61 (2023), no. 2, 642–674.
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[6] Liang, Qigang; Xu, Xuejun; Yuan, Liuyao A weak Galerkin finite element method can compute both upper and lower eigenvalue bounds. J. Sci. Comput. 93 (2022), no. 1, Paper No. 19, 21 pp.
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* u- `$ J* n# I& o. U# @[7] Liang, Qigang; Xu, Xuejun A two-level preconditioned Helmholtz-Jacobi-Davidson method for the Maxwell eigenvalue problem. Math. Comp. 91 (2022), no. 334, 623–657./ u, Y) T: B* w6 H; K
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