World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
32
Citations
11543
World Ranking
3094
National Ranking
202

Overview

Neville J. Ford is affiliated with the University of Chester in the United Kingdom. Their research primarily spans various aspects of mathematics, with a concentrated focus on numerical analysis and modeling techniques.

Their recent scholarly contributions include the following papers:

  • High order approximations of solutions to initial value problems for linear fractional integro-differential equations, 2023, published in Fractional Calculus and Applied Analysis
  • Mathematical modelling of problems with delay and after-effect, 2024, published in Applied Numerical Mathematics
  • Analysis of Registered Dietitian Nutritionists (RDNs) Knowledge, Attitudes, and Beliefs on Transgender Nutrition Care in Michigan, 2024, published in Journal of the Academy of Nutrition and Dietetics

Their work appears in venues such as the Journal of the Academy of Nutrition and Dietetics, Applied Numerical Mathematics, Fractional Calculus and Applied Analysis, Mathematics in Computer Science, and Journal of Biocommunication.

Neville J. Ford frequently collaborates with a number of co-authors, including:

  • M. Luísa Morgado
  • Magda Rebelo
  • L. MacQuillan
  • Richard A. Hajek
  • Arvet Pedas

Their research fields and subfields consist of:

  • Mathematics
  • Numerical Analysis
  • Modeling and Simulation
  • Mathematical Physics
  • Health Information Management
  • Public Health, Environmental and Occupational Health

Main topics explored in Neville J. Ford's publications include:

  • Fractional Differential Equations Solutions
  • Differential Equations and Numerical Methods
  • Dietetics, Nutrition, and Education
  • Numerical methods in engineering
  • Advanced Research in Systems and Signal Processing
  • Advanced mathematical theories
  • Mathematical and Theoretical Analysis

Best Publications

  • Analysis of Fractional Differential Equations

    Kai Diethelm;Neville J. Ford

  • A Predictor-Corrector Approach for the Numerical Solution of Fractional Differential Equations

    Kai Diethelm;Neville J. Ford;Alan D. Freed

  • Detailed error analysis for a fractional Adams method

    Kai Diethelm;Neville J. Ford;Alan D. Freed

  • Algorithms for the fractional calculus: A selection of numerical methods

    Kai Diethelm;Neville J. Ford;Alan D. Freed;Alan D. Freed;Yury Luchko

  • Multi-order fractional differential equations and their numerical solution

    Kai Diethelm;Neville J Ford

  • NUMERICAL SOLUTION OF THE BAGLEY-TORVIK EQUATION ∗

    K. Diethelm;J. Ford

  • The numerical solution of fractional differential equations: Speed versus accuracy

    Neville J. Ford;A. Charles Simpson

  • A FINITE ELEMENT METHOD FOR TIME FRACTIONAL PARTIAL DIFFERENTIAL EQUATIONS

    Neville J. Ford;Jingyu Xiao;Yubin Yan

  • Numerical analysis for distributed-order differential equations

    Kai Diethelm;Neville J. Ford

  • The numerical solution of linear multi-term fractional differential equations: systems of equations

    John T. Edwards;Neville J. Ford;A. Charles Simpson

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

    Yubin Yan;Monzorul Khan;Neville J. Ford

  • Analysis and numerical methods for fractional differential equations with delay

    Maria Luísa Morgado;Neville J. Ford;Pedro Miguel Lima

  • Pitfalls in fast numerical solvers for fractional differential equations

    Kai Diethelm;Judith M. Ford;Neville J. Ford;Marc Weilbeer

  • Higher order numerical methods for solving fractional differential equations

    Yubin Yan;Kamal Pal;Neville J. Ford

  • Fractional boundary value problems: Analysis and numerical methods

    Neville J. Ford;Maria L. Morgado

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

    Jingjun Zhao;Jingyu Xiao;Neville J. Ford

  • Numerical Hopf bifurcation for a class of delay differential equations

    Volker Wulf;Neville J. Ford

  • Nonpolynomial collocation approximation of solutions to fractional differential equations

    Neville J. Ford;M. Luísa Morgado;Magda Rebelo

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

    Neville J. Ford;Joseph A. Connolly

  • Comparison of numerical methods for fractional differential equations

    Joseph A. Connolly;Neville J. Ford

Frequent Co-Authors

Kai Diethelm
Kai Diethelm Technische Universität Braunschweig
Burkhard Ludewig
Burkhard Ludewig University of Zurich
Andreas Meyerhans
Andreas Meyerhans Pompeu Fabra University
Tobias Junt
Tobias Junt Novartis (Switzerland)
John Wheeler
John Wheeler University of Liverpool
Simon Wain-Hobson
Simon Wain-Hobson Institut Pasteur
Jan S. Hesthaven
Jan S. Hesthaven Karlsruhe Institute of Technology
Michele Benzi
Michele Benzi Scuola Normale Superiore di Pisa
Raymond H. Chan
Raymond H. Chan Lingnan University

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

For students interested in expanding their mathematical expertise, several related online degrees can complement and enhance career prospects. For example, pursuing dba programs online focuses on Doctor of Business Administration, combining analytical skills with leadership in business settings. This path suits those aiming for executive roles where advanced decision-making is crucial.

Finance is another promising field connected to mathematics. Students may explore the best online masters in finance programs, which emphasize quantitative analysis, risk management, and financial modeling, leading to lucrative careers in banking, investment, and financial consulting.

For professionals seeking quicker degree completion, shortest online mba programs offer intensive business education that supports career advancement without a lengthy time commitment.

Marketing also benefits from mathematical insight. Students can consider an online marketing degree, which integrates data analytics with creative strategy, preparing graduates for roles in digital marketing and brand management.

Each of these pathways leverages mathematical skills to open diverse career opportunities, so choosing the right degree depends on your personal interests and professional goals.

Best Scientists Citing Neville J. Ford

Trending Scientists