A stable finite difference ansatz for higher order differentiation of non-exact data

DOI10.1017/S0004972700032196zbMath0918.65017MaRDI QIDQ4224792

Markus Hegland, Frank R. de Hoog, Robert S. Anderssen

Publication date: 1 August 1999

Published in: Bulletin of the Australian Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

convergencenumerical differentiationfinite difference operatorsobservational datalow-order derivatives

Mathematics Subject Classification ID

Numerical differentiation (65D25)

Related Items (8)

Error bounds for spectral enhancement which are based on variable Hilbert scale inequalities ⋮ Derivative spectroscopy -- an enhanced role for numerical differentiation ⋮ SIMPLE JOINT INVERSION LOCALIZED FORMULAE FOR RELAXATION SPECTRUM RECOVERY ⋮ Adaptive parameter choice for one-sided finite difference schemes and its application in diabetes technology ⋮ Source term identification in 1-D IHCP ⋮ Numerical design tools for thermal replication of optical-quality surfaces ⋮ Numerical differentiation from a viewpoint of regularization theory ⋮ For numerical differentiation, dimensionality can be a blessing!

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Finite difference methods for the numerical differentiation of non-exact data
• A mollification framework for improperly posed problems
• Numerical differentiation procedures for non-exact data
• Stable Procedures for the Inversion of Abel′s Equation

This page was built for publication: A stable finite difference ansatz for higher order differentiation of non-exact data