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Hai Bi
Observed names:
Bi, Hai,
HAI BI
Institution:
Guizhou Normal University
Observed institution:
Guizhou Normal University
ORCID:
0000-0003-1643-325X
Observed ORCID:
0000-0003-1643-325X
OpenAlex ID:
A5102989963
A two-grid method of the non-conforming Crouzeix–Raviart element for the Steklov eigenvalue problem
2011
·
Hai Bi
, Yidu Yang
·
Applied Mathematics and Computation
·
33
An adaptive algorithm based on the shifted inverse iteration for the Steklov eigenvalue problem
2016
·
Hai Bi
, Hao Li
, et al.
·
Applied Numerical Mathematics
·
19
PDF
The Lower/Upper Bound Property of the Crouzeix–Raviart Element Eigenvalues on Adaptive Meshes
2014
·
Yidu Yang
, Jiayu Han
, et al.
·
Journal of Scientific Computing
·
17
A multigrid correction scheme for a new Steklov eigenvalue problem in inverse scattering
2019
·
Yu Zhang
, Hai Bi
, et al.
·
International Journal of Computer Mathematics
·
14
PDF
Multiscale Discretization Scheme Based on the Rayleigh Quotient Iterative Method for the Steklov Eigenvalue Problem
2012
·
Hai Bi
, Yidu Yang
·
Mathematical Problems in Engineering
·
14
PDF
Non-conforming Crouzeix-Raviart element approximation for Stekloff eigenvalues in inverse scattering
2020
·
Yidu Yang
, Yu Zhang
, et al.
·
Advances in Computational Mathematics
·
12
PDF
The Simulation of Hierarchical Mobile IPv6 with Fast Handover using NS2
2012
·
Yan Zhang
, Hai Bi
·
Procedia Engineering
·
12
PDF
A note on the residual type a posteriori error estimates for finite element eigenpairs of nonsymmetric elliptic eigenvalue problems
2014
·
Yidu Yang
, Lingling Sun
, et al.
·
Applied Numerical Mathematics
·
10
Local a priori/a posteriori error estimates of conforming finite elements approximation for Steklov eigenvalue problems
2013
·
YiDu Yang
, Hai Bi
·
Science China Mathematics
·
10
A highly efficient spectral-Galerkin method based on tensor product for fourth-order Steklov equation with boundary eigenvalue
2016
·
Jing An
, Hai Bi
, et al.
·
Journal of Inequalities and Applications
·
6
PDF
Spectral Method with the Tensor-Product Nodal Basis for the Steklov Eigenvalue Problem
2013
·
Xuqing Zhang
, Yidu Yang
, et al.
·
Mathematical Problems in Engineering
·
5
PDF
The A Posteriori Error Estimates of the FE Approximation of Defective Eigenvalues for Non-Self-Adjoint Eigenvalue Problems
2024
·
Yidu Yang
, Shixi Wang
, et al.
·
SIAM Journal on Numerical Analysis
·
4
The Spectral Element Method for the Steklov Eigenvalue Problem
2013
·
Yan Jun Li
, Yi Du Yang
, et al.
·
Advanced materials research
·
3
The adaptive finite element method for the Steklov eigenvalue problem in inverse scattering
2020
·
Yu Zhang
, Hai Bi
, et al.
·
Open Mathematics
·
2
The a priori and a posteriori error estimates of Crouzeix–Raviart element for the fluid–solid vibration problem
2021
·
Yanjun Li
, Jiayu Han
, et al.
·
International Journal of Computer Mathematics
·
1
A high order stabilization-free virtual element method for general second-order elliptic eigenvalue problem
2026
·
Xu, Liangkun
, Wang, Shixi
, et al.
·
arXiv (Cornell University)
PDF
Adaptive FEM with optimal convergence rate for non-self-adjoint eigenvalue problems
2026
·
Wang, Shixi
, Bi, Hai
, et al.
·
arXiv (Cornell University)
PDF
An adaptive conforming mixed method with high-order elements for clustered eigenvalues of the Helmholtz transmission problem with index of refraction n(x)=1
2025
·
Jinhua Feng
, Shixi Wang
, et al.
·
Computers & Mathematics with Applications
The multigrid discretization of mixed discontinuous Galerkin method for the biharmonic eigenvalue problem
2024
·
Jinhua Feng
, Shixi Wang
, et al.
·
Mathematical Methods in the Applied Sciences
An adaptive FEM for the elastic transmission eigenvalue problem with different elastic tensors and different mass densities
2024
·
Shixi Wang
, Hai Bi
, et al.
·
Advances in Computational Mathematics
The Design of an Intelligent Interaction System for Healthcare Monitoring
2020
·
DAN LIU
, YU-ZHENG WANG
, et al.
·
DEStech Transactions on Engineering and Technology Research
A Type of Multigrid Method Based on the Fixed-Shift Inverse Iteration for the Steklov Eigenvalue Problem
2016
·
Feiyan Li
, Hai Bi
·
Advances in Mathematical Physics
PDF
A Multilevel Correction Scheme for the Steklov Eigenvalue Problem
2015
·
Qichao Zhao
, Yidu Yang
, et al.
·
Mathematical Problems in Engineering
PDF
The a Posteriori Error Estimates of the Spectral Element Method for the Steklov Eigenvalue Problem
2013
·
Yanjun Li
, Yidu Yang
, et al.
·
International Journal of Applied Mathematics & Statistics/International journal of applied mathematics and statistics
A note on the a posteriori error estimate of residual type of the Q1rot element for the Steklov eigenvalue problem
2012
·
Jie Liu
, Hai Bi
, et al.
·
International Conference on Applied Robotics for the Power Industry (CARPI)
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Works count:
27
Citation count:
162
H-index:
9
I10-index:
9
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