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Nonlinear Model Reduction Based on the Finite Element Method With Interpolated Coefficients: Semilinear Parabolic Equations

机译：基于插值系数有限元法的非线性模型约简：半线性抛物方程

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Zhu Wang;
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1. Nonlinear Model Reduction Based on the Finite Element Method with Interpolated Coefficients: Semilinear Parabolic Equations [J] . Wang Zhu Numerical Methods for Partial Differential Equations: An International Journal . 2015,第6期

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2. Superconvergence of triangular quadratic finite element with interpolated coefficients for semilinear parabolic equation [J] . Xiong ZG, Chen CM Applied mathematics and computation . 2007,第2期

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3. Finite volume element method with interpolated coefficients for two-point boundary value problem of semilinear differential equations [J] . Zhiguang Xiong, Yanping Chen Powder diffraction . 2007,第37a40期

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4. Superconvergence of the Space-time Continuous Finite Elements with Interpolated Coefficients for Semilinear Parabolic Problems [C] . Zhiguang Xiong, Guorong Chen, Xueling Wang International Conference on Advanced Design and Manufacturing Engineering . 2011

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5. Development of finite element method-based model equations for hollow tapered poles. [D] . Jung, Jiwon. 2005

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6. Edge-based nonlinear diffusion for finite element approximations of convection–diffusion equations and its relation to algebraic flux-correction schemes [O] . Gabriel R. Barrenechea, Erik Burman, Fotini Karakatsani -1

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Nonlinear Model Reduction Based on the Finite Element Method With Interpolated Coefficients: Semilinear Parabolic Equations

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