[PDF] Top 20 Adaptive Collocation Methods for the Solution of Partial Differential Equations
Has 10000 "Adaptive Collocation Methods for the Solution of Partial Differential Equations" found on our website. Below are the top 20 most common "Adaptive Collocation Methods for the Solution of Partial Differential Equations".
Adaptive Collocation Methods for the Solution of Partial Differential Equations
... rejection of the hypothesis formulated by the analysis of former or new data ...obtained. The generally explanatory hypothesis can be simply a model, or more precisely, a mathematical ... See full document
6
Method of lines for parabolic stochastic functional partial differential equations
... is the discretization step. The most important property of the scheme is ...that the solution of the difference scheme approximates the solution ... See full document
14
Solution of nonlinear Volterra-Hammerstein integral equations using alternative Legendre collocation method
... obtain the numerical solution of integral equation ...two methods based on the use of Haar wavelets are presented in [1, ...Chebyshev collocation method is applied in [22] ... See full document
21
Approximation of degenerate partial differential equations arising in finance
... used the framework in the works [31, 32] and extended the studies [26, 27, 28, 30, 45] to the spacial approximation to the solution of the Cauchy problem for a ... See full document
112
Efficient methods for solving multi-rate partial differential equations in radio frequency applications
... kinds of circuits and increases considerably the computation costs of numerical ...that the application of numerical methods based on a multi-rate partial ... See full document
8
Exact Solutions for Three Fractional Partial Differential Equations by the (G'/G) Method
... In the literature, research on the theory of differential equations, integral equations and matrix equations include various aspects, such as the existence and ... See full document
6
Meshless methods in electromagnetic wave scattering
... around the numerical solution of problems described either by differential or by integral ...with the implementation of the meshless techniques applied to such ...which ... See full document
185
TEMA (São Carlos) vol.18 número2
... obtain the exact solution of the fractional perturbed nonlinear Schrodinger equation with power law nonlinearity by means of the sub-equation ...method. The sub-equation ... See full document
8
Assessment Of Some Acceleration Schemes In The Solution Of Systems Of Linear Equations.
... SOR. The iterative schemes were applied to Banded system, Tridiagonal systems and SPD system with varying ...dimensions. The Krylov subspace methods: GMRES, QMR, MINRES and BiCGSTAB converged to an ... See full document
8
A New Polynomial Method for Solving Fredholm –Volterra Integral Equations
... modeling of physical phenomena namely fluid dynamics, biological models, chemical kinetics and other disciplines lead to linear / nonlinear integro-differential ...equations. The various types ... See full document
10
Comput. Appl. Math. vol.22 número2
... use the usual numerical methods to resolve them in bounded ...derive the exact boundary conditions, and so some additional errors occur ...use the Hermite approximation directly in unbounded ... See full document
27
On Global Solution of Incompressible Navier-Stokes Equations
... to the form of fluid equations they could be trans- formed into the full/partial inhomogeneous parabolic differ- ential equations: differential equations in respect ... See full document
4
Fibonacci collocation method with a residual error Function to solve linear Volterra integro differential equations
... years, the integral and integro-differential equations have a major role in engineering, mechanics, physics, chemistry, astronomy, biology, economics, potential theory, electrostatics, (Kadalbajoo ... See full document
14
On the solution of differential equation system characterizing curve pair of constant breadth by the Lucas collocation approximation
... curves of constant breadth were introduced by Euler in 1778 ...studied the curves of constant breadth in E 4 -space in [12]. Then, the concepts related to constant breadth space curve were ... See full document
16
Numerical Solution of a Fractional Order Model of HIV Infection of CD4+T Cells Using Müntz-Legendre Polynomials
... paper, the model of HIV infection of CD4 + T cells is considered as a system of fractional differential ...using collocation method based on the Müntz-Legendre polynomials ... See full document
12
Estimates of solutions for parabolic differential and difference functional equations and applications
... aim of the paper is to prove theorems on the estimates of solutions for non- linear second-order partial differential functional equations of parabolic type with ... See full document
21
Numerical Methods for Differential Equations
... that the method (14) requires two initial conditions. Since the IVP will give us only one initial condition, in the Matlab demo script ...take the second starting value from the exact ... See full document
98
An efficient algorithm for some highly nonlinear fractional PDEs in mathematical physics.
... convert the given fractional partial differential equations (FPDEs) into corresponding partial differential equations (PDEs) and the same is true for its subsequent ... See full document
17
Collocation methods for the solution of eigenvalue problems for singular ordinary differential equations
... on the theory and numerical solution of eigenvalue problems for ODEs, particularly for the practically relevant case of Sturm–Liouville problems (8), ...example the monograph ... See full document
13
Comput. Appl. Math. vol.31 número2
... form of the solution to Abel equation by using the Gauss-Jacobi quadrature ...approximate solution to Abel equation by means of the Chebyshev polynomials of ... See full document
18
temas relacionados