J. P. Graham

发表

High Reynolds number magnetohydrodynamic turbulence using a Lagrangian model.

P. Mininni, A. Pouquet, J. P. Graham, 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.

A framework for the evaluation of turbulence closures used in mesoscale ocean large-eddy simulations

T. Ringler, J. P. Graham, 2012, 1207.5852.

Three regularization models of the Navier–Stokes equations

Darryl D. Holm, Boulder, Los Alamos National Laboratory, 2007, Physics of Fluids.

Spectral Line Selection for HMI: A Comparison of Fe I 6173 Å and Ni I 6768 Å

A. Ariste, R. Bush, P. Scherrer, 2006, astro-ph/0608124.

Cancellation exponent and multifractal structure in two-dimensional magnetohydrodynamics: direct numerical simulations and Lagrangian averaged modeling.

P. Mininni, A. Pouquet, J. P. Graham, 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.

Modeling of anisotropic turbulent flows with either magnetic fields or imposed rotation

Y. Ponty, P. Mininni, A. Pouquet, 2009, 0904.4860.

TURBULENT SMALL-SCALE DYNAMO ACTION IN SOLAR SURFACE SIMULATIONS

R. Cameron, M. Schuessler, J. P. Graham, 2010, 1002.2750.

Modeling of High Reynolds Number Flows with Solid Body Rotation or Magnetic Fields

Y. Ponty, P. Mininni, A. Pouquet, 2010 .

Inertial Range Scaling, Karman-Howarth Theorem and Intermittency for Forced and Decaying Lagrangian Averaged MHD in 2D

Darryl D. Holm, P. Mininni, A. Pouquet, 2005, physics/0508173.

Ja n 20 08 Three regularization models of the Navier-Stokes equations

Darryl D. Holm, P. Mininni, A. Pouquet, 2018 .

A finite difference code designed to study nonlinear magneto-convection and dynamo evolution

S. Hanasoge, J. P. Graham, 2009 .

Large-Scale Dynamos and Magnetic Helicity: Principles and Relevance to Coronae, Outﬂows, and Laboratory Plasmas

Darryl D. Holm, C. Meneveau, J. Pinton, 2006 .

The Effect of Subfilter-Scale Physics on Regularization Models

Darryl D. Holm, Pablo D. Mininni, Annick Pouquet, 2010, J. Sci. Comput..