[PDF] Top 20 Unequally spaced knot techniques for the numerical solution of partial differential equations
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Unequally spaced knot techniques for the numerical solution of partial differential equations
... global knot partitions always have smaller errors than when uniformly spaced knots are ...constant knot spacing when the time steps are chosen relatively ... See full document
190
Wavelet based Galerkin Method for the Numerical Solution of One Dimensional Partial Differential Equations
... for numerical solution of one dimensional partial differential equations using Hermite ...the numerical solutions of the partial differential ...the ... See full document
11
Numerical solution methods for fractional partial differential equations
... The numerical solution of fractional partial differential equations has been developed in several ways by using the Finite Difference method (Chen, Liu & Burrage 2008, Murio 2008, ... See full document
464
Stability of numerical solution for partial differential equations with piecewise constant arguments
... the numerical stability of a partial differential equation with piecewise constant arguments is ...the numerical asymptotic stability conditions are given when the mesh ratio and the corresponding ... See full document
13
Non polynomial quintic spline for numerical solution of fourth order time fractional partial differential equations
... approximation techniques have been applied extensively for numerical so- lution of ODEs and ...to solution over the whole spatial domain with great ...of numerical approximations for ... See full document
22
Numerical solution of fractional partial differential equations by numerical Laplace inversion technique
... of partial differ- ential equations [], nonlinear ill-posed operator equations [] and stiff systems of or- dinary differential equations ... See full document
18
A class of quasi variable mesh methods based on off step discretization for the numerical solution of fourth order quasi linear parabolic partial differential equations
... linear equations. Therefore, construction of accurate numerical methods for finding ap- proximate solutions to these equations are of great ...of numerical methods available to approximate a ... See full document
29
The numerical solution of boundary value problems in partial differential equations
... ordinary differential equations, is asymptotically stable (in the Liapunov sense) if and only if 1° is bounded as n -* «, and the matrix U is positive seoi-definite; and that the aero vector, £ , is a ... See full document
157
On the use of splines in the numerical solution of hyperbolic partial differential equations
... Due to the presence of the M's in (5.2.9) we cannot calculate solutions of (3.1.1) in the usual manner common to most finite difference approximations. Assuming the scheme (5.2.9) is fully developed in that mesh point ... See full document
125
hp Version discontinuous Galerkin methods on polygonal and polyhedral meshes
... elliptic partial differential equations; see, for example, ...the numerical solution of first–order hyperbolic problems in the early 1970s by Reed & Hill in ...of numerical ... See full document
33
SOLUTION TECHNIQUES AND ERROR ANALYSIS OF GENERAL CLASSES OF PARTIAL DIFFERENTIAL EQUATIONS
... of equations given by ...these equations defined in the continuum sense are unknown and approximated by numerical solutions computed on discrete ... See full document
63
An efficient indirect RBFN-based method for numerical solution of PDEs
... for numerical solution of partial differential equations ...of solution accuracy and convergence rate ...of equations obtained in the former is about N times as big as ... See full document
35
Numerical Solution of Sixth Order Differential Equations Arising in Astrophysics by Neural Network
... order differential equation using Hopfield neural network ...non-linear differential equations using Splines and feed forward neural ...and partial differential equations have ... See full document
6
NUMERICAL SOLUTION OF BLACK – SCHOLES PARTIAL DIFFERENTIAL EQUATION USING DIRECT SOLUTION OF SECOND - ORDER ORDINARY DIFFERENTIAL EQUATION WITH TWO - STEP HYBRID BLOCK METHOD OF ORDER SEVEN
... new numerical solution of Black-Scholes Partial Differential Equation using Direct solution of second-order Ordinary Differential Equation ODE with two-step hybrid Block Method ... See full document
7
Finite element methods: Research in India over the last decade
... robust numerical technique for the ap- proximation of solutions of boundary value problems, initial-boundary value problems and functional minimization ...approximate solution by solving the system of ... See full document
27
About the Simulation of Stochastically Excited Elastic Systems and Their Stability
... the numerical solution of differential equations, describing the motion of the ...the numerical solution of differential equations, describing the perturbed motion ... See full document
6
Three Dimensional Analysis of Laminated Cylindrical Panels with Piezoelectric Layers
... where an index following a comma indicates partial differentiation with respect to a coordinate. In this part, a finite laminated cylindrical panel with piezoelectric layers is considered (see Figure 1). The shell ... See full document
12
Numerical solution of Volterra partial integro differential equations based on sinc collocation method
... To treat the partial integro-differential equations (PIDEs), a substantial number of meth- ods have been applied. For example, the pseudo-spectral Legendre-Galerkin method for solving a parabolic PIDE with ... See full document
21
Up to date mathematical models lines of development of information technologies in the field of numerical methods of structures strength calculations
... There is an extensive scope of functions, in which structural models are used with a great number of degrees of freedom. It increases time of numerical calculation as a result of exponential dependence on the ... See full document
11
On the solution of reaction diffusion equations with double diffusivity
... In this paper, solution of a pair of Coupled Partial Differential equations is derived.. These equations arise in the solution of problems of flow of homogeneous liquids in fissured rock[r] ... See full document
10
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