Collocation Method. - Globe Thesis

Keyword [Collocation Method.] Result: 61 - 80 \| Page: 4 of 10
61.	Collocation Method For A Class Of Volterra Integral Functional Equations With Two Proportional Delays
62.	Numerical Method For Nonlinear Delay VIE And Delay ODE
63.	Meshfree Collocation Methods For Three Kinds Of Nonlinear Reaction Diffusion Equations
64.	The Wavelet Collocation Method For Differential Equations
65.	Stress Analysis Of A Functional Gradient Material's Plate With A Circular Hole
66.	Study And Application Of The Local Geoid Refinement
67.	A Multiple Interval Chebyshev-gauss-lobatto Collocation Method For Ordinary Differential Equations
68.	The Multistep Spectral Collocation Methods For Nonlinear Volterra Integral Equations, Volterra Integral Equations With Delays And Volterra Functional Integro-differential Equations With Delays
69.	Solving The Fredholm Integral Equation Of The First Kind With Perturbed Initial Data Base On Truncation Strategy
70.	Numerical Method For Delay Fractional Equation
71.	Legendre Spectral-collocation Method For A Class Of Singular Boundary Value Problems
72.	Based On The Radial Basis Function Collocation Merhod Of Numerical Simulation For Groundwater In Beijing Plain
73.	On The Asymptotic Orders And Efficient Numercial Methods For Volterra Integral Equations With Highly Oscillatory Kernels
74.	High Precision Numerical Methods And Convergence Analysis For Several Kinds Of Integral Equations
75.	The Barycentric Rational Interpolation Collocation Method For Bending Problems Of Thin Plate
76.	Indirect Numerical Solution For Singular Integral Equations With Hilbert Kernel
77.	A Chebyshev-Gauss-Lobatto Spectral Collocation Method For Nonlinear Volterra Integral Equations With Vanishing Variable Delays
78.	An Hp-Version Legendre-Jacobi Spectral Collocation Method For Volterra Integro-Differential Equations With Smooth And Weakly Singular Kernels*
79.	Numerical Methods For Fourth-order Integro-differential Equations
80.	Barycentric Rational Interpolation Iteration Collocation Method For Solving Nonlinear Vibration Problems
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