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A highly efficient spectral-Galerkin method based on tensor product for fourth-order Steklov equation with boundary eigenvalue

机译：基于张量积的带边界特征值的四阶Steklov方程的高效谱-Galerkin方法

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1. A highly efficient spectral-Galerkin method based on tensor product for fourth-order Steklov equation with boundary eigenvalue [J] . Jing An, Hai Bi, Zhendong Luo Journal of inequalities and applications . 2016,第1期

机译：基于张量积的带边界特征值的四阶Steklov方程的高效谱-Galerkin方法
2. An efficient spectral-Galerkin method based on a dimension reduction scheme for eigenvalue problems of Schrodinger equations [J] . Zhang Jun, Lin Fubiao, Wang JinRong Mathematical Methods in the Applied Sciences . 2019,第6期

机译：一种基于Schrodinger方程特征值问题的基于尺寸减小方案的高效光谱 - Galerkin方法
3. Spectral Method with the Tensor-Product Nodal Basis for the Steklov Eigenvalue Problem [J] . Xuqing Zhang, Yidu Yang, Hai Bi Mathematical Problems in Engineering . 2013,第pta11期

机译：Steklov特征值问题的带有张量积节点基的谱方法
4. Applications of Steklov-Type Eigenvalue Problems to Convergence of Difference Schemes for Parabolic and Hyperbolic Equations with Dynamical Boundary Conditions [C] . Lubin G.Vulkov International workshop on numerical analysis and its applications . 1997

机译：动态边界条件的抛物型和双曲线方程差分方案收敛性的应用
5. Numerical boundary conditions for the fourth-order accurate finite-difference time-domain solution of Maxwell's equations. [D] . Hwang, Kyu-Pyung. 2002

机译：麦克斯韦方程组四阶精确有限差分时域解的数值边界条件。
6. Reliable and efficient a posteriori error estimation for adaptive IGA boundary element methods for weakly-singular integral equations [O] . Michael Feischl, Gregor Gantner, Dirk Praetorius -1

机译：弱奇异积分方程的自适应IGA边界元方法的可靠高效后验误差估计
7. A highly efficient spectral-Galerkin method based on tensor product for fourth-order Steklov equation with boundary eigenvalue [O] . Jing An, Hai Bi, Zhendong Luo 2016

机译：一种基于张量积的高效谱 - Galerkin方法，用于具有边界特征值的四阶steklov方程
8. On the Construction of Highly Stable, Explicit, Numerical Methods for Integrating Coupled Ordinary Differential Equations with Parasitic Eigenvalues [R] . Lomax, H. 1968

机译：关于耦合常微分方程与寄生特征值积分的高稳定显式数值方法的构造

A highly efficient spectral-Galerkin method based on tensor product for fourth-order Steklov equation with boundary eigenvalue

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