spectral collocation method - Globe Thesis

Keyword [spectral collocation method] Result: 1 - 20 \| Page: 1 of 3
1.	Fully Discrete Of Spectral Collocation Method For A Partial Integral-differential Equation With A Weakly Singularity Kernel
2.	A Multiple Interval Chebyshev-gauss-lobatto Collocation Method For Ordinary Differential Equations
3.	The Multistep Spectral Collocation Methods For Nonlinear Volterra Integral Equations, Volterra Integral Equations With Delays And Volterra Functional Integro-differential Equations With Delays
4.	Legendre Spectral-collocation Method For A Class Of Singular Boundary Value Problems
5.	A Chebyshev-Gauss-Lobatto Spectral Collocation Method For Nonlinear Volterra Integral Equations With Vanishing Variable Delays
6.	An Hp-Version Legendre-Jacobi Spectral Collocation Method For Volterra Integro-Differential Equations With Smooth And Weakly Singular Kernels*
7.	2-D Spectral Collocation Method Of The Volterra-Fredholm Equation And Error Analysis
8.	Types Of Volterra Integral Equations Spectrum Configuration Solution And Convergence Analysis
9.	The Long Time Behavior Of A Spectral Collocation Method For Delay Ordinary Differential Equations And Partial Integro-differential Equations Studying
10.	Chebyshev Spectral-collocation Method And Piecewise Spectral-collocation Method For Volterra Type Equations
11.	The Spectral Methods For Several Classes Of Delay Differential Equations
12.	High Order Space-Time Spectral Methods For Some Kinds Of Evolution Equations
13.	Polynomial Spectral Collocation Method For Space Fractional Advection Diffusion Equations
14.	Chebyshev-Gauss Collocation Method For Ordinary Differential Equations
15.	Multidomain Spectral Collocation Method And Chebyshev-Legendre Spectral Collocation Method For Volterra Integral Equations
16.	Jacobi Spectral Collocation Method For Riesz - Type Fractional Differential Equations
17.	The Spectral Collocation Methods For Nonlinear Volterra Integro-differential Equations With Weakly Singular Kernels And Fractional Boundary Value Problems With A Caputo Derivative
18.	The Research On Spectral-collocation Methods And Improved Convergence For Several Volterra Kinds Of Integral Differential Equations
19.	The Accuracy Study On The Spectral Collocation Method-Artificial Compressibility Method(SCM-ACM) For Solution Of Incompressible Flow
20.	Stutdy On The Spectral Collocation Method Of Nonlinear Schrodinger Eqution
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