This is a PDF version of a preprint submitted to Elsevier. The definitive version was published in Journal of computational and applied mathematics and is available at www.elsevier.comThis preprint discusses mixed-type functional equations

Ford, Neville J.

Lumb, Patricia M.

Journal of Computational and Applied Mathematics

English

This is a PDF version of a preprint submitted to Elsevier. The definitive version was published in Journal of Computational and Applied Mathematics and is available at www.elsevier.comThis preprint discusses mixed-type functional equations

ChesterRep

Computation of mixed type functional diﬀerential boundary value problems,

Delay Diﬀerential Equations: Detection of Small Solutions, PhD Thesis,

Exponential Dichotomoies for Linear Non-autonomous Functional Diﬀerential Equations of Mixed Type,

Functional Diﬀerential Equations of Mixed Type: The Linear Autonomous Case,

Hopf Bifurcation for Functional Diﬀerential Equations of Mixed Type,

Mixed-type functional diﬀerential equations: a numerical approach (Extended version),

Nonoscillation for Functional Diﬀerential Equations of Mixed Type,

Numerical approaches to delay equations with small solutions,

Numerical solution of a nonlinear advance-delaydiﬀerential equation from nerve conduction theory,

On the solution of diﬀerential equations with delayed and advanced arguments,

Systems of delay equations with small solutions: A numerical approach, In

The Fredholm Alternative for Functional Diﬀerential Equations of Mixed Type,

Verduyn Lunel, About Completeness for a Class of Unbounded Operators,

Verduyn Lunel, Mixed-type functional diﬀerential equations, holomorphic factorization, and applications,

Mixed-type functional differential equations: A numerical approach

https://chesterrep.openrepository.com/bitstream/10034/209950/8/ford-lumb-jcam.pdf

Mixed-type functional differential equations: A numerical approach

Abstract

Similar works

Full text

Available Versions

ChesterRep