On improving an approximate solution of a functional equation by deferred corrections

References

Page 1

	Year	Citations
Discrete Variable Methods in Ordinary Differential Equations. A. B. Farnell, Peter Henrici American Mathematical Monthly Numerical AnalysisDiscrete Variable MethodsNumerical Treatment	1962	2.1K
<i>Finite-Difference Methods for Partial Differential Equations</i> George E. Forsythe, Wolfgang Wasow, W. Nachbar Physics Today Numerical AnalysisNumerical MethodsFinite-difference MethodsNumerical Method For Partial Differential Equation	1961	1.4K
<i>Numerical Solution of Ordinary and Partial Differential Equations</i> L. Fox, J. Gillis Physics Today Numerical AnalysisNumerical SolutionNonlinear EquationNumerical MethodsNumerical Method For Partial Differential Equation	1963	486
Finite-Difference Methods for Partial Differential Equations Preston C. Hammer, George E. Forsythe, Wolfgang Wasow Technometrics Numerical AnalysisMethod Of Fundamental SolutionFinite-difference MethodsNumerical TreatmentNumerical Method For Partial Differential Equation	1962	343
Numerical Solution of Ordinary and Partial Differential Equations A. Mercer, L. Fox OR Numerical AnalysisNumerical SolutionSemi-implicit MethodNumerical TreatmentNumerical Method For Partial Differential Equation	1963	179
Some new methods for the numerical integration of ordinary differential equations L. Fox, E. T. Goodwin Mathematical Proceedings of the Cambridge Philosophical Society Numerical AnalysisMethod Of Fundamental SolutionBoundary ConditionsEngineeringNumerical Computation	1949	136
Asymptotic expansions for the error of discretization algorithms for non-linear functional equations Hans J. Stetter Numerische Mathematik Numerical AnalysisSpectral TheoryNon-linear Functional EquationsNumerical Method For Partial Differential EquationEngineering	1965	123
On the formulation of finite difference analogues of the Dirichlet problem for Poisson's equation James H. Bramble, B. E. Hubbard Numerische Mathematik Dirichlet FormElliptic EquationRiemann-hilbert ProblemPotential TheoryDirichlet Problem	1962	122
On mildly nonlinear partial difference equations of elliptic type Lipman Bers Journal of research of the National Bureau of Standards	1953	76
Alternating direction iteration for mildly nonlinear elliptic difference equations Jr. Jim Douglas Numerische Mathematik Numerical AnalysisElliptic EquationNonlinear EquationDirection IterationNumerical Method For Partial Differential Equation	1961	44

Page 1