Prof. Paul J. Dellar | Mathematical Institute

Prof. Paul J. Dellar

PhD (Cantab)

Status:

Academic Faculty

University Lecturer, Fellow of Corpus Christi College

Contact form

Personal website:

http://people.maths.ox.ac.uk/dellar

+44 1865 276775

ORCID iD:

https://orcid.org/0000-0001-7231-3661

Research groups:

Oxford Centre for Industrial and Applied Mathematics

Address

Mathematical Institute
University of Oxford
Andrew Wiles Building
Radcliffe Observatory Quarter
Woodstock Road
Oxford
OX2 6GG

Highlighted Publications:

Cross-equatorial flow through an abyssal channel under the complete Coriolis force: Two-dimensional solutions

Cross-equatorial flow through an abyssal channel under the complete Coriolis force: Two-dimensional solutions
Stewart, AL; Dellar, PJ;
Ocean Modelling issue 1 volume 40 page 87-104 (5 August 2011)

Variations on a beta-plane: Derivation of non-traditional beta-plane equations from Hamilton's principle on a sphere

Variations on a beta-plane: Derivation of non-traditional beta-plane equations from Hamilton's principle on a sphere
Dellar, PJ;
Journal of Fluid Mechanics volume 674 page 174-195 (10 May 2011)

Planar channel flow in Braginskii magnetohydrodynamics

Planar channel flow in Braginskii magnetohydrodynamics
Dellar, PJ;
JOURNAL OF FLUID MECHANICS volume 667 page 520-543 (25 January 2011) Full text available

Electromagnetic waves in lattice Boltzmann magnetohydrodynamics

Electromagnetic waves in lattice Boltzmann magnetohydrodynamics
Dellar, PJ;
EPL issue 5 volume 90 (June 2010) Full text available

Multilayer shallow water equations with complete Coriolis force. Part 1. Derivation on a non-traditional beta-plane

Multilayer shallow water equations with complete Coriolis force. Part 1. Derivation on a non-traditional beta-plane
Stewart, AL; Dellar, PJ;
JOURNAL OF FLUID MECHANICS volume 651 page 387-413 (25 May 2010) Full text available

Recent Publications:

Relativistic properties and invariants of the Du Fort–Frankel scheme for the one-dimensional Schrödinger equation

Relativistic properties and invariants of the Du Fort–Frankel scheme for the one-dimensional Schrödinger equation
Dellar, PJ;
Journal of Computational Physics: X volume 2 page 100004-100004 (March 2019)

Super- and sub-rotating equatorial jets in shallow water models of Jovian atmospheres: Newtonian cooling versus Rayleigh friction

Super- and sub-rotating equatorial jets in shallow water models of Jovian atmospheres: Newtonian cooling versus Rayleigh friction
Warneford, ES; Dellar, PJ;
JOURNAL OF FLUID MECHANICS volume 822 page 484-511 (10 July 2017) Full text available

Suppression of phase mixing in drift-kinetic plasma turbulence

Suppression of phase mixing in drift-kinetic plasma turbulence
Parker, JT; Highcock, EG; Schekochihin, AA; Dellar, PJ;
PHYSICS OF PLASMAS issue 7 volume 23 page 070703-070703 (July 2016) Full text available

Phase mixing versus nonlinear advection in drift-kinetic plasma turbulence

Phase mixing versus nonlinear advection in drift-kinetic plasma turbulence
Schekochihin, AA; Parker, JT; Highcock, EG; Dellar, PJ; Dorland, W; Hammett, GW;
JOURNAL OF PLASMA PHYSICS issue 2 volume 82 page 905820212- (April 2016) Full text available

An energy and potential enstrophy conserving numerical scheme for the multi-layer shallow water equations with complete Coriolis force

An energy and potential enstrophy conserving numerical scheme for the multi-layer shallow water equations with complete Coriolis force
Stewart, AL; Dellar, PJ;
JOURNAL OF COMPUTATIONAL PHYSICS volume 313 page 99-120 (29 December 2015) Full text available

Research interests:

Lattice Boltzmann methods and kinetic theory

Magnetohydrodynamics and plasma physics

Geophysical fluid dynamics

Variational and Hamiltonian methods in hydrodynamics

Scientific computation

Industrial applied mathematics through the "study group" format

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