机构

• 数学与系统科学研究... [12]
• 力学研究所 [2]
• 软件研究所 [2]
• 长春光学精密机械与物... [1]
• 武汉岩土力学研究所 [1]

采集方式

• OAI收割 [18]

内容类型

• 期刊论文 [17]
• 会议论文 [1]

发表日期

• 2025 [1]
• 2023 [1]
• 2021 [2]
• 2019 [1]
• 2018 [1]
• 2017 [1]
• 更多

学科主题

筛选

浏览/检索结果: 共18条，第1-10条 帮助 条数/页： 5101520253035404550556065707580859095100 排序方式： 请选择题名升序题名降序提交时间升序提交时间降序作者升序作者降序发表日期升序发表日期降序 A new high-order RKDG method based on the TENO-THINC scheme for shock-capturing 期刊论文  OAI收割 JOURNAL OF COMPUTATIONAL PHYSICS, 2025, 卷号: 520, 页码: 20 作者:  Huang, Haohan;  Li, Xinliang;  Fu, Lin;  Li XL(李新亮)   |  收藏  |  浏览/下载：3/0  |  提交时间：2024/11/14 PDEs  Runge-Kutta discontinuous Galerkin methods  TENO  WENO  Hyperbolic conservation laws   A Flux Reconstruction Stochastic Galerkin Scheme for Hyperbolic Conservation Laws 期刊论文  OAI收割 JOURNAL OF SCIENTIFIC COMPUTING, 2023, 卷号: 95, 期号: 1, 页码: 18 作者:  Xiao TB(肖天白);  Kusch, Jonas;  Koellermeier, Julian;  Frank, Martin   |  收藏  |  浏览/下载：63/0  |  提交时间：2023/04/20 Computational fluid dynamics  High order methods  Flux reconstruction  Uncertainty quantification  Stochastic Galerkin   Energy Stable Nodal Discontinuous Galerkin Methods for Nonlinear Maxwell's Equations in Multi-dimensions 期刊论文  OAI收割 JOURNAL OF SCIENTIFIC COMPUTING, 2021, 卷号: 89, 期号: 2, 页码: 42 作者:  Lyu, Maohui;  Bokil, Vrushali A.;  Cheng, Yingda;  Li, Fengyan   |  收藏  |  浏览/下载：13/0  |  提交时间：2022/04/02 Maxwell's equations  Kerr and Raman nonlinear effects  Linear Lorentz  Nodal discontinuous Galerkin methods  Energy stable  High dimensions   Analysis of a Galerkin finite element method for the Maxwell-Schrodinger system under temporal gauge 期刊论文  OAI收割 IMA JOURNAL OF NUMERICAL ANALYSIS, 2021, 页码: 23 作者:  Ma, Chupeng;  Zhang, Yongwei;  Cao, Liqun   |  收藏  |  浏览/下载：29/0  |  提交时间：2022/06/21 error estimates  Galerkin finite element methods  time stepping scheme  Maxwell-Schrodinger   Efficient Stochastic Galerkin Methods for Maxwell's Equations with Random Inputs 期刊论文  OAI收割 JOURNAL OF SCIENTIFIC COMPUTING, 2019, 卷号: 80, 期号: 1, 页码: 248-267 作者:  Fang, Zhiwei;  Li, Jichun;  Tang, Tao;  Zhou, Tao   |  收藏  |  浏览/下载：47/0  |  提交时间：2020/01/10 Maxwell's equations  Finite element method  Random inputs  Polynomial chaos methods  Stochastic Galerkin   High order well-balanced discontinuous Galerkin methods for Euler equations at isentropic equilibrium state under gravitational fields 期刊论文  OAI收割 APPLIED MATHEMATICS AND COMPUTATION, 2018, 卷号: 329, 页码: 23-37 作者:  Qian, Shouguo;  Liu, Yu;  Li, Gang;  Yuan, Li   |  收藏  |  浏览/下载：22/0  |  提交时间：2018/07/30 Euler equations  Isentropic equilibrium state  Discontinuous Galerkin methods  Well-balanced property  Gravitational fields   Exact imposition of essential boundary condition and material interface continuity in Galerkin-based meshless methods 期刊论文  OAI收割 INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2017, 卷号: 110, 期号: 7, 页码: 637-660 作者:  Li, Wei;  Zheng, Hong;  Du, Xiuli   |  收藏  |  浏览/下载：23/0  |  提交时间：2018/06/05 meshless methods  Galerkin variational procedure  partition of unity  numerical manifold method  moving least squares interpolations   legendre spectral galerkin method for electromagnetic scattering from large cavities 期刊论文  OAI收割 SIAM Journal on Numerical Analysis, 2013, 卷号: 51, 期号: 1, 页码: 353-376 Li Huiyuan; Ma Heping; Sun Weiwei   |  收藏  |  浏览/下载：24/0  |  提交时间：2013/09/17 Boundary conditions  Error analysis  Estimation  Galerkin methods  Helmholtz equation   On sinc discretization and banded preconditioning for linear third-order ordinary differential equations 期刊论文  OAI收割 NUMERICAL LINEAR ALGEBRA WITH APPLICATIONS, 2011, 卷号: 18, 期号: 3, 页码: 471-497 作者:  Bai, Zhong-Zhi;  Chan, Raymond H.;  Ren, Zhi-Ru   |  收藏  |  浏览/下载：19/0  |  提交时间：2018/07/30 third-order ordinary differential equation  sinc-collocation discretization  sinc-Galerkin discretization  convergence analysis  banded preconditioning  Krylov subspace methods   Structure buckling load interval analysis of supercavitating projectile (EI CONFERENCE) 会议论文  OAI收割 2011 9th International Conference on Reliability, Maintainability and Safety: Safety First, Reliability Primary, ICRMS'2011, June 12, 2011 - June 15, 2011, Guiyang, China 作者:  Zhou L. 收藏  |  浏览/下载：24/0  |  提交时间：2013/03/25 As a result of supercavitating projectiles with high underwater velocity  their structures undergo high longitudinal force. It is necessary to perform structure buckling load interval analysis because the uncertainty of structural own parameters should be considered. Critical buckling load of supercavitating projectiles is calculated by Galerkin method. The partial matrixes of critical buckling load implicit function to each uncertainty variable are deduced  and the interval of structure critical buckling load is calculated by interval analysis and convex model methods. Numerical results show that the nominal value  lower and upper bounds of critical buckling load increase with the increment of the ratio of base diameter to cavitator diameter. And the uncertainty degree of basic variables should be controlled as far as possible in the project for high reliability. 2011 IEEE.