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A new variable mesh method based on non-polynomial spline in compression approximations for 1D quasilinear hyperbolic equations

机译：一维拟线性双曲方程压缩近似中基于非多项式样条的变量网格新方法

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Ranjan Kumar Mohanty; Navnit Jha; Ravindra Kumar;
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年度 2015
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1. A new variable mesh method based on non-polynomial spline in compression approximations for 1D quasilinear hyperbolic equations [J] . Ranjan Kumar Mohanty, Navnit Jha, Ravindra Kumar Advances in Difference Equations . 2015,第1期

机译：一维拟线性双曲方程压缩近似中基于非多项式样条的变量网格新方法
2. High-accuracy quasi-variable mesh method for the system of 1D quasi-linear parabolic partial differential equations based on off-step spline in compression approximations [J] . RK Mohanty, Sachin Sharma Advances in Difference Equations . 2017,第1期

机译：一维准线性抛物型偏微分方程组的基于拟步逼近的高精度准变网格方法
3. Fourth-Order Numerical Scheme Based on Half-Step Non-Polynomial Spline Approximations for 1D Quasi-Linear Parabolic Equations [J] . Mohanty R. K., Sharma S. Numerical analysis and applications . 2020,第1期

机译：基于1D准线性抛物型方程的半步非多项式样条近似的四阶数值方案
4. Non-polynomial Spline Method for Time-fractional Nonlinear Schrödinger Equation [C] . Qinxu Ding, Patricia J. Y. Wong International Conference on Control, Automation, Robotics Vision . 2018

机译：分数阶非线性薛定ö方程的非多项式样条方法
5. Numerical methods for hyperbolic equations on unstructured meshes [D] . Hu, Changqing 1999

机译：非结构网格上双曲方程的数值方法
6. THE DIRICHLET PROBLEM FOR QUASILINEAR EQUATIONS WITH MANY INDEPENDENT VARIABLES [O] . James Serrin 1967

机译：具有许多独立变量的拟线性方程的Dirichlet问题
7. A new spline in compression method of order four in space and two in time based on half-step grid points for the solution of the system of 1D quasi-linear hyperbolic partial differential equations [O] . 2017

机译：基于半步网格点的时空四阶和时间二阶压缩方法中的一类新样条，用于一维拟线性双曲型偏微分方程组的求解

A new variable mesh method based on non-polynomial spline in compression approximations for 1D quasilinear hyperbolic equations

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