[HTML][HTML] Segmented Tau approximation for a forward–backward functional differential equation

C Da Silva, R Escalante - Computers & Mathematics with Applications, 2011 - Elsevier
A new approach to numerically solve the forward–backward functional differential equation
is presented, where a, b, and c are constant parameters. The step by step version of the Tau …

Segmented tau approximation for test neutral functional differential equations

LF Cordero, R Escalante - Applied mathematics and computation, 2007 - Elsevier
We use the segmented formulation of the Tau method to approximate the solutions of the
neutral delay differential equationwhich represents, for different values of a, b, c and τ, a …

Improving the accuracy of chebyshev tau method for nonlinear differential problems

A Gavina, J Matos, P Vasconcelos - Mathematics in Computer Science, 2016 - Springer
The spectral properties convergence of the Tau method allow to obtain good approximate
solutions for linear differential problems advantageously. However, for nonlinear differential …

[PDF][PDF] El método Tau de Lanczos para aproximaciones segmentadas

R Escalante - researchgate.net
Muchas funciones se encuentran definidas en términos de un desarrollo en serie infinito, o
bien, por un operador diferencial o integral. Tales definiciones resultan útiles al establecer …

Segmented Tau Approximation for a Non-Autonomous Functional Differential Equation of Mixed Type

C Da Silva, R Escalante - arXiv preprint arXiv:1608.00330, 2016 - arxiv.org
The segmented formulation of the Tau method is used to numerically solve the non-
autonomous forward-backward functional differential equation x'(t)= a (t) x (t)+ b (t) x (t-1)+ c …

[引用][C] Recursive formulation of the Tau method and its error estimation for the general non-overdetermined ordinary differential equation

BM YISA - 2012 - University of Ilorin