Neville J. Ford

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Systems of delay equations with small solutions: A numerical approach

Neville J. Ford, Patricia M. Lumb, 2002 .

On the Decay of the Elements of Inverse Triangular Toeplitz Matrices

Neville J. Ford, Dmitry V. Savostyanov, Nickolai Zamarashkin, 2013, SIAM J. Matrix Anal. Appl..

Computer programming languages - a comparative introduction

Neville J. Ford, 1990, Ellis Horwood series in computers and their applications.

Mathematical modelling of plant species interactions in a harsh climate

Neville J. Ford, Patricia M. Lumb, Enu Ekaka-a, 2009, J. Comput. Appl. Math..

Numerical investigation of noise induced changes to the solution behaviour of the discrete FitzHugh-Nagumo equation

Neville J. Ford, Patricia M. Lumb, Pedro Miguel Lima, 2017, Appl. Math. Comput..

Analytical and numerical investigation of mixed-type functional differential equations

M. Filomena Teodoro, Neville J. Ford, Patricia M. Lumb, 2010, J. Comput. Appl. Math..

An Analysis of the Modified L1 Scheme for Time-Fractional Partial Differential Equations with Nonsmooth Data

Yubin Yan, Neville J. Ford, Monzorul Khan, 2018, SIAM J. Numer. Anal..

Numerical approaches to delay equations with small solutions

Neville J. Ford, Patricia M. Lumb, N. Ford, 2001, HERCMA.

Numerical treatment of oscillatory functional differential equations

Yubin Yan, Neville J. Ford, Md. Abdul Malique, 2010, J. Comput. Appl. Math..

Introducing software engineering

Neville J. Ford, Mark R. Woodroffe, 1994 .

Distributed order equations as boundary value problems

Neville J. Ford, M. L. Morgado, Maria Luísa Morgado, 2012, Comput. Math. Appl..

The numerical solution of forward-backward differential equations: Decomposition and related issues

M. Filomena Teodoro, Neville J. Ford, Patricia M. Lumb, 2010, J. Comput. Appl. Math..

Introducing formal methods - a less mathematical approach

Judith M. Ford, Neville J. Ford, 1993, Ellis Horwood series in computers and their applications.

Finite element solution of a linear mixed-type functional differential equation

M. Filomena Teodoro, Neville J. Ford, Patricia M. Lumb, 2010, Numerical Algorithms.

Bifurcations in Approximate Solutions of Stochastic Delay Differential Equations

Judith M. Ford, Neville J. Ford, Christopher T. H. Baker, 2004, Int. J. Bifurc. Chaos.

Preface

Neville J. Ford, Pedro Miguel Lima, Christopher T. H. Baker, 2010, J. Comput. Appl. Math..

Computers and computer applications: an introduction to the 1990s

Judith M. Ford, Neville J. Ford, Mark R. Woodroffe, 1991 .

Collocation methods for fractional integro-differential equations with weakly singular kernels

Jingjun Zhao, Neville J. Ford, Jingyu Xiao, 2013, Numerical Algorithms.

Bifurcations in Numerical Methods for Volterra integro-Differential Equations

Neville J. Ford, Jason A. Roberts, John T. Edwards, 2003, Int. J. Bifurc. Chaos.

Numerical analysis of a singular integral equation

Neville J. Ford, John T. Edwards, Teresa Diogo, 2005, Appl. Math. Comput..

Analytical and numerical treatment of oscillatory mixed differential equations with differentiable delays and advances

José M. Ferreira, Yubin Yan, Sandra Pinelas, 2011, J. Comput. Appl. Math..

A nonpolynomial collocation method for fractional terminal value problems

Neville J. Ford, M. L. Morgado, Maria Luísa Morgado, 2015, J. Comput. Appl. Math..

The numerical solution of fractional differential equations: Speed versus accuracy

Neville J. Ford, A. Charles Simpson, N. Ford, 2001, Numerical Algorithms.

Characterising small solutions in delay differential equations through numerical approximations

Neville J. Ford, Sjoerd Verduyn Lunel, S. Lunel, 2002, Appl. Math. Comput..

Flexible parallelization of fast wavelet transforms

Judith M. Ford, Ke Chen, Neville J. Ford, 2003, Parallel Algorithms Appl..

High Order Numerical Methods for Fractional Terminal Value Problems

Neville J. Ford, M. L. Morgado, Maria Luísa Morgado, 2014, Comput. Methods Appl. Math..

Numerical approaches to bifurcations in solutions to integro-differential equations

Neville J. Ford, Jason A. Roberts, John T. Edwards, 2001, HERCMA.

A Numerical Method for the Solution of the Time-Fractional Diffusion Equation

Neville J. Ford, M. L. Morgado, Maria Luísa Morgado, 2014, ICCSA.

Stability of a Numerical Method for a Space-time-fractional Telegraph Equation

Yubin Yan, Neville J. Ford, Jingyu Xiao, 2012, Comput. Methods Appl. Math..

Numerical analysis of a two-parameter fractional telegraph equation

Yubin Yan, Neville J. Ford, Jingyu Xiao, 2013, J. Comput. Appl. Math..

Mathematical Modelling and Numerical Simulations in Nerve Conduction

Neville J. Ford, Patricia M. Lumb, Pedro Miguel Lima, 2015, BIOSIGNALS.

An Algorithm for the Numerical Solution of Two-Sided Space-Fractional Partial Differential Equations

Kamal Pal, Yubin Yan, Neville J. Ford, 2015, Comput. Methods Appl. Math..

Detailed Error Analysis for a Fractional Adams Method

Alan D. Freed, Kai Diethelm, Neville J. Ford, 2004, Numerical Algorithms.

Numerical approaches to the solution of some fractional differential equations

Neville J. Ford, A. Charles Simpson, 2001, HERCMA.

Some Time Stepping Methods for Fractional Diffusion Problems with Nonsmooth Data

Yan Yang, Yubin Yan, Neville J. Ford, 2017, Comput. Methods Appl. Math..

Multi-order fractional differential equations and their numerical solution

Kai Diethelm, Neville J. Ford, N. Ford, 2004, Appl. Math. Comput..

Analysis and numerical methods for fractional differential equations with delay

Neville J. Ford, Pedro Miguel Lima, M. L. Morgado, 2013, J. Comput. Appl. Math..

High-Order Methods for Systems of Fractional Ordinary Differential Equations and Their Application to Time-Fractional Diffusion Equations

Neville J. Ford, Luís Jorge Lima Ferrás, Magda Rebelo, 2021, Math. Comput. Sci..

Error estimates of a high order numerical method for solving linear fractional differential equations

Yubin Yan, Neville J. Ford, Zhiqiang Li, 2017 .

Fractional boundary value problems: Analysis and numerical methods

Neville J. Ford, M. L. Morgado, N. Ford, 2011 .

Numerical solution for diffusion equations with distributed order in time using a Chebyshev collocation method

Neville J. Ford, M. L. Morgado, Luís Jorge Lima Ferrás, 2017 .

The Use of Boundary Locus Plots in the Identification of Bifurcation Points in Numerical Approximati

Neville J. Ford, Volker Wulf, 1998 .

A note on the well-posedness of terminal value problems for fractional differential equations

Kai Diethelm, Neville J. Ford, N. Ford, 2018, Journal of Integral Equations and Applications.

A numerical method for the fractional Schrödinger type equation of spatial dimension two

Neville J. Ford, N. Ford, N. Vieira, 2013 .

Boundedness and stability of solutions to difference equations

Neville J. Ford, John T. Edwards, N. Ford, 2002 .

SOLUTION OF A SINGULAR INTEGRAL EQUATION BY A SPLIT-INTERVAL METHOD

Neville J. Ford, Teresa Diogo, Sophy M. Thomas, 2007 .

Convergence of Linear Multistep Methods for a Class of Delay-Integro-Differential Equations

Neville J. Ford, Christopher T. H. Baker, 1988 .

INSIGHT INTO THE QUALITATIVE BEHAVIOUR OF NUMERICAL SOLUTIONS TO SOME DELAY DIFFERENTIAL EQUATIONS

Neville J. Ford, 1999 .

Systems-based decomposition schemes for the approximate solution of multi-term fractional differential equations

Neville J. Ford, N. Ford, Joseph A. Connolly, 2009 .

How do numerical methods perform for delay differential equations undergoing a Hopf bifurcation

Neville J. Ford, Volker Wulf, 2000 .

Some applications of the boundary-locus method and the method of D-partitions

Neville J. Ford, Christopher T. H. Baker, C. Baker, 1991 .

New approach to the numerical solution of forward-backward equations

Neville J. Ford, Pedro M. Lima, N. Ford, 2009 .

Preface: Special issue on evolutionary problems

Kevin Burrage, Neville J. Ford, Christopher T. H. Baker, 2007 .

Numerical solution methods for distributed order differential equations

Kai Diethelm, Neville J. Ford, N. Ford, 2001 .

Numerical analysis for distributed-order differential equations

Kai Diethelm, Neville J. Ford, N. Ford, 2009 .

Mixed-type functional differential equations: A numerical approach

Neville J. Ford, N. Ford, P. Lumb, 2009 .

Numerical methods for a Volterra integral equation with non-smooth solutions

Svilen S. Valtchev, Neville J. Ford, Teresa Diogo, 2006 .

Stability properties of a scheme for the approximate solution of a delay-integro-differential equation

Neville J. Ford, Christopher T. H. Baker, C. Baker, 1992 .

Mixed-type functional dierential equations: A numerical approach (Extended version)

Neville J. Ford, Patricia M. Lumb, 2007 .

Numerical Hopf bifurcation for a class of delay differential equations

Neville J. Ford, Volker Wulf, 2000 .

Numerical Methods for Multi-term Fractional Boundary Value Problems

Neville J. Ford, M. L. Morgado, N. Ford, 2013 .

BIT Numerical Mathematics: Editorial

Raymond H. Chan, A. C. Damhaug, Dimitri Breda, 2005 .

Comparison of numerical methods for fractional differential equations

Neville J. Ford, N. Ford, Joseph A. Connolly, 2006 .

Stability, Structural Stability and Numerical Methods for Fractional Boundary Value Problems

Neville J. Ford, M. L. Morgado, M. Luísa Morgado, 2013 .

Numerical Modelling of a Functional Differential Equation with Deviating Arguments Using a Collocation Method

Neville J. Ford, M. F. Teodoro, Pedro M. Lima, 2008 .

An implicit finite difference approximation for the solution of the diffusion equation with distributed order in time

Neville J. Ford, M. L. Morgado, Magda Rebelo, 2015 .

The numerical solution of fractional differential equations

Neville J. Ford, A. Charles Simpson, N. Ford, 2001 .

A finite element method for time fractional partial differential equations

Yubin Yan, Neville J. Ford, Jingyu Xiao, 2011 .

A numerical method for the distributed order time-fractional diffusion equation

Neville J. Ford, M. L. Morgado, Magda Rebelo, 2014, ICFDA'14 International Conference on Fractional Differentiation and Its Applications 2014.