World's Best Scientists 2026 revealed!
Award Badge
Mathematics
Australia
2026

D-Index & Metrics

Mathematics

D-Index
66
Citations
16823
World Ranking
361
National Ranking
9

Research.com Recognitions

  • 2026 - Research.com Mathematics in Australia Leader Award
  • 2025 - Research.com Mathematics in Australia Leader Award
  • 2023 - Research.com Mathematics in Australia Leader Award

Overview

Vo Anh is affiliated with Swinburne University of Technology in Australia and has a focused research profile in the field of Mathematics, with significant outputs in modeling and simulation as well as numerical analysis.

Their main research topics include fractional differential equations solutions, differential equations and numerical methods, numerical methods in engineering, iterative methods for nonlinear equations, nanofluid flow and heat transfer, numerical methods for differential equations, and stochastic processes and financial applications.

Vo Anh has contributed to several recent papers covering diverse applied mathematics challenges, such as:

  • A space-time spectral method for time-fractional Black-Scholes equation, 2021, Applied Numerical Mathematics
  • A space-time finite element method for solving linear Riesz space fractional partial differential equations, 2021, Numerical Algorithms
  • Long- and short-term time series forecasting of air quality by a multi-scale framework, 2020, Environmental Pollution
  • Heterogeneous Types of miRNA-Disease Associations Stratified by Multi-Layer Network Embedding and Prediction, 2021, Biomedicines
  • Phylogenetic Analysis of HIV-1 Genomes Based on the Position-Weighted K-mers Method, 2020, Entropy

Their frequent coauthors reflect collaborations in related mathematical and applied research areas and include:

  • Fawang Liu
  • Zu-Guo Yu
  • Ian Turner
  • Libo Feng
  • Minling Zheng

Vo Anh regularly publishes in several scientific venues, indicating sustained engagement with the research community. These venues include:

  • Numerical Algorithms
  • Journal of Computational and Applied Mathematics
  • Applied Numerical Mathematics
  • Computers & Mathematics with Applications
  • Nonlinear Dynamics

The research topics and publication venues are concentrated mostly on numerical and computational methods, particularly those applicable to fractional differential equations and associated engineering and financial problems.

The scientist's career shows a strong emphasis on quantitative methods and simulations within mathematical research, addressing theoretical and practical challenges in differential equations and numerical solutions.

Best Publications

  • Numerical solution of the space fractional Fokker-Planck equation

    F. Liu;V. Anh;I. Turner

  • Stability and convergence of the difference methods for the space–time fractional advection–diffusion equation

    Fawang Liu;Fawang Liu;Pinghui Zhuang;Vo Anh;Ian Turner

  • Numerical Methods for the Variable-Order Fractional Advection-Diffusion Equation with a Nonlinear Source Term

    P. Zhuang;F. Liu;V. Anh;I. Turner

  • A Fourier method for the fractional diffusion equation describing sub-diffusion

    Chang-Ming Chen;F. Liu;I. Turner;V. Anh

  • New Solution and Analytical Techniques of the Implicit Numerical Method for the Anomalous Subdiffusion Equation

    P. Zhuang;F. Liu;V. Anh;I. Turner

  • A Crank-Nicolson adi spectral method for a two-dimensional Riesz space fractional nonlinear reaction-diffusion equation

    Fanhai Zeng;Fawang Liu;Changpin Li;Kevin Burrage

  • Inverted Index Compression Using Word-Aligned Binary Codes

    Vo Ngoc Anh;Alistair Moffat

  • Stability and convergence of a new explicit finite-difference approximation for the variable-order nonlinear fractional diffusion equation

    R. Lin;F. Liu;V. Anh;I. Turner

  • Time fractional advection-dispersion equation

    Fawang Liu;Vo Anh;Ian Turner;Pinghui Zhuang

  • Analytical solution for the time-fractional telegraph equation by the method of separating variables

    Jing Chen;Jing Chen;Fawang Liu;Fawang Liu;Vo Anh

  • Numerical Schemes with High Spatial Accuracy for a Variable-Order Anomalous Subdiffusion Equation

    Chang-Ming Chen;F. Liu;V. Anh;I. Turner

  • Finite difference approximations for the fractional Fokker–Planck equation

    S. Chen;S. Chen;Fawang Liu;Fawang Liu;Pinghui Zhuang;Vo V. Anh

  • Numerical Approximation of a Fractional-In-Space Diffusion Equation, I

    M. Ilic;F. Liu;I. Turner;V. Anh

  • A new fractional finite volume method for solving the fractional diffusion equation

    Fawang Liu;Pinghui Zhuang;Ian Turner;Kevin Burrage;Kevin Burrage

  • Spectral Analysis of Fractional Kinetic Equations with Random Data

    Vo V. Anh;Nikolai N. Leonenko

  • Numerical approximation of a fractional-in-space diffusion equation (II) - with nonhomogeneous boundary conditions

    Milos Ilic;Fawang Liu;Ian Turner;Vo Anh

  • Pruned query evaluation using pre-computed impacts

    Vo Ngoc Anh;Alistair Moffat

  • Galerkin finite element approximation of symmetric space-fractional partial differential equations

    Hongmei Zhang;Fawang Liu;Vo Anh

  • Numerical techniques for the variable order time fractional diffusion equation

    Shujun Shen;Fawang Liu;Jing Chen;Ian Turner

  • A NOVEL HIGH ORDER SPACE-TIME SPECTRAL METHOD FOR THE TIME FRACTIONAL FOKKER-PLANCK EQUATION ∗

    Minling Zheng;Fawang Liu;Ian W. Turner;Vo Anh

Frequent Co-Authors

Fawang Liu
Fawang Liu Queensland University of Technology
Ian Turner
Ian Turner Queensland University of Technology
Nikolai N. Leonenko
Nikolai N. Leonenko Cardiff University
Alistair Moffat
Alistair Moffat University of Melbourne
Kevin Burrage
Kevin Burrage Queensland University of Technology
Ka-Sing Lau
Ka-Sing Lau Chinese University of Hong Kong
Qing Huo Liu
Qing Huo Liu Eastern Institute of Technology, Ningbo
Jiti Gao
Jiti Gao Monash University
Jianyi Yang
Jianyi Yang Nankai University
Peter E. Kloeden
Peter E. Kloeden University of Tübingen

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

Studying Mathematics in the USA opens doors to various related fields where analytical and problem-solving skills are highly valued. For students interested in advancing business expertise alongside math, exploring accelerated MBA programs online can provide a fast-track to leadership roles while integrating quantitative skills.

Alternatively, those with a passion for finance might consider pursuing an online masters in finance. This complements a math background by deepening knowledge in financial modeling, risk analysis, and investment strategies, enhancing career prospects in banking and financial services.

For professionals aiming to merge math skills with marketing, an online marketing degree offers insights into data-driven marketing strategies and consumer analytics, fields where quantitative reasoning is increasingly important.

Lastly, for those interested in the highest levels of academic and practical business leadership, affordable options like online dba programs provide a pathway to doctoral qualifications that emphasize research and advanced management techniques. These options highlight the versatile career pathways that a strong foundation in mathematics can unlock.

Best Scientists Citing Vo Anh

Trending Scientists