It is shown that for the two dimensional Laplace equation a univariate cubic spline approximation in either space direction together with a difference approximation in the other leads to the well-known nine-point finite-difference formula. For harmonic problems defined in rectangular regions this property provides a means of determining with ease accurate approximations at any point in the region
Não disponívelThis thesis is concerned primarily with spline functions and their application to solv...
AbstractWe use uniform cubic polynomial splines to develop some consistency relations which are then...
We present a spline-interpolation approximate solution of the Dirichlet problem for the Laplace equa...
An O(h6) method for the interpolation of harmonic functions in rectangular do- mains is described an...
Interpolation by various types of splines is the standard procedure in many applications. In this pa...
It is now well established that set covering and set partitioning models play a central role in man...
.M Prenter defines a cubic Spline function in an interval [a, b] as a piecewise cubic polynomial wh...
AbstractThis paper uses a cubic spline approximation to produce finite difference representations of...
A new method is developed for the numerical solution of the heat conduction equation in one space di...
AbstractWe report a new 9 point compact discretization of order two in y- and order four in x-direct...
In this dissertation, we describe Cubic Splines and their applications.In particular Cubic Splines a...
Computing numerical solutions of household’s optimization, one often faces the problem of interpolat...
AbstractThis paper is concerned with interpolation of real functions on compact intervals by nonline...
In carrying out continuous spline interpolation of a function,derivatives of the function at some po...
AbstractIn this paper a multi-variate spline interpolational method on a rectangular grid is present...
Não disponívelThis thesis is concerned primarily with spline functions and their application to solv...
AbstractWe use uniform cubic polynomial splines to develop some consistency relations which are then...
We present a spline-interpolation approximate solution of the Dirichlet problem for the Laplace equa...
An O(h6) method for the interpolation of harmonic functions in rectangular do- mains is described an...
Interpolation by various types of splines is the standard procedure in many applications. In this pa...
It is now well established that set covering and set partitioning models play a central role in man...
.M Prenter defines a cubic Spline function in an interval [a, b] as a piecewise cubic polynomial wh...
AbstractThis paper uses a cubic spline approximation to produce finite difference representations of...
A new method is developed for the numerical solution of the heat conduction equation in one space di...
AbstractWe report a new 9 point compact discretization of order two in y- and order four in x-direct...
In this dissertation, we describe Cubic Splines and their applications.In particular Cubic Splines a...
Computing numerical solutions of household’s optimization, one often faces the problem of interpolat...
AbstractThis paper is concerned with interpolation of real functions on compact intervals by nonline...
In carrying out continuous spline interpolation of a function,derivatives of the function at some po...
AbstractIn this paper a multi-variate spline interpolational method on a rectangular grid is present...
Não disponívelThis thesis is concerned primarily with spline functions and their application to solv...
AbstractWe use uniform cubic polynomial splines to develop some consistency relations which are then...
We present a spline-interpolation approximate solution of the Dirichlet problem for the Laplace equa...