Add to ORKGThis paper presents a numerical method for the approximate solution of a first order iterative functional-differential equations. This method is essentially based on the the natural spline functions of even degree introduced by using the derivative- interpolating conditions on simple knots
One of the fundamental results in spline interpolation theory is the famous Schoenberg-Whitney Theor...
In this paper, a numerical method is proposed to estimate the solution of initial-boundary value pro...
A procedure, using spline functions of degree m, for the solution of linear Volterra integral equati...
The autors have constructed an approximate solution in the form of a spline-function of third degrae...
This paper describes an approximating solution, based on Lagrange interpolation and spline functions...
Não disponívelThe main purpose of this dissertation will be an introduction to spline functions, stu...
AbstractWe develop an approximation framework for linear hereditary systems which includes as specia...
Abstract: Problem statement: The lacunary problem, which we had investigated in this study, consider...
<p>This paper describes an approximating solution, based on Lagrange interpolation and spline functi...
AbstractIn this paper an approximation method based upon spline functions is developed for the eigen...
The following two types of problems in differential equations are investigated:(i) Second and sixth-...
Algorithms using the second order of B -splines [B (x)] and the third order of B -splines [B,3(x)] a...
The Taylor series method is one of the earliest analytic-numeric algorithms for approximate solution...
AbstractThe author discusses the best approximate solution of the functional differential equation x...
Proceedings, pp. 228—252 Iterative functional differential equations are equations involving deriva-...
One of the fundamental results in spline interpolation theory is the famous Schoenberg-Whitney Theor...
In this paper, a numerical method is proposed to estimate the solution of initial-boundary value pro...
A procedure, using spline functions of degree m, for the solution of linear Volterra integral equati...
The autors have constructed an approximate solution in the form of a spline-function of third degrae...
This paper describes an approximating solution, based on Lagrange interpolation and spline functions...
Não disponívelThe main purpose of this dissertation will be an introduction to spline functions, stu...
AbstractWe develop an approximation framework for linear hereditary systems which includes as specia...
Abstract: Problem statement: The lacunary problem, which we had investigated in this study, consider...
<p>This paper describes an approximating solution, based on Lagrange interpolation and spline functi...
AbstractIn this paper an approximation method based upon spline functions is developed for the eigen...
The following two types of problems in differential equations are investigated:(i) Second and sixth-...
Algorithms using the second order of B -splines [B (x)] and the third order of B -splines [B,3(x)] a...
The Taylor series method is one of the earliest analytic-numeric algorithms for approximate solution...
AbstractThe author discusses the best approximate solution of the functional differential equation x...
Proceedings, pp. 228—252 Iterative functional differential equations are equations involving deriva-...
One of the fundamental results in spline interpolation theory is the famous Schoenberg-Whitney Theor...
In this paper, a numerical method is proposed to estimate the solution of initial-boundary value pro...
A procedure, using spline functions of degree m, for the solution of linear Volterra integral equati...