J. D. Gibbon

J. D. Gibbon

Imperial College London

H-index: 40

Europe-United Kingdom

About J. D. Gibbon

J. D. Gibbon, With an exceptional h-index of 40 and a recent h-index of 17 (since 2020), a distinguished researcher at Imperial College London, specializes in the field of Nonlinear partial differential equations, fluid turbulence.

His recent articles reflect a diverse array of research interests and contributions to the field:

Phase transitions in the fractional three-dimensional Navier–Stokes equations

Identifying the multifractal set on which energy dissipates in a turbulent Navier–Stokes fluid

An analytical and computational study of the incompressible Toner–Tu Equations

How to extract a spectrum from hydrodynamic equations

A correspondence between the multifractal model of turbulence and the Navier–Stokes equations

How close are shell models to the 3D Navier–Stokes equations?

Variable density model for the Rayleigh-Taylor instability and its transformation to the diffusive, inhomogeneous, incompressible Navier-Stokes equations

Intermittency, cascades and thin sets in three-dimensional Navier-Stokes turbulence

J. D. Gibbon Information

University

Position

Professor of Mathematics

Citations(all)

9576

Citations(since 2020)

1781

Cited By

8402

hIndex(all)

40

hIndex(since 2020)

17

i10Index(all)

90

i10Index(since 2020)

33

Email

University Profile Page

Imperial College London

Google Scholar

View Google Scholar Profile

J. D. Gibbon Skills & Research Interests

Nonlinear partial differential equations

fluid turbulence

Top articles of J. D. Gibbon

Title

Journal

Author(s)

Publication Date

Phase transitions in the fractional three-dimensional Navier–Stokes equations

Nonlinearity

Daniel W Boutros

John D Gibbon

2024/3/11

Identifying the multifractal set on which energy dissipates in a turbulent Navier–Stokes fluid

John D Gibbon

2023/3/1

An analytical and computational study of the incompressible Toner–Tu Equations

John D Gibbon

Kolluru Venkata Kiran

Nadia Bihari Padhan

Rahul Pandit

2023/2/1

How to extract a spectrum from hydrodynamic equations

Journal of Nonlinear Science

John D Gibbon

Dario Vincenzi

2022/12

A correspondence between the multifractal model of turbulence and the Navier–Stokes equations

Philosophical Transactions of the Royal Society A

Berengere Dubrulle

JD Gibbon

2022/3/7

How close are shell models to the 3D Navier–Stokes equations?

Nonlinearity

Dario Vincenzi

John D Gibbon

2021/7/13

Variable density model for the Rayleigh-Taylor instability and its transformation to the diffusive, inhomogeneous, incompressible Navier-Stokes equations

Physical Review Fluids

John D Gibbon

2021/8/5

Intermittency, cascades and thin sets in three-dimensional Navier-Stokes turbulence

Europhysics Letters

John D Gibbon

2020/11/2

See List of Professors in J. D. Gibbon University(Imperial College London)