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hifi [2014/05/07 14:22] – [Post-processing] wsihifi [2022/07/21 06:59] (current) – external edit 127.0.0.1
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 +====== HiFi ======
 +
 +
 +The distinguishing capabilities of the HiFi code include adaptive spectral element spatial representation with flexible 3D geometry, highly parallelizable implicit time advance, and general flux-source form of the partial differential equations and boundary conditions that can be implemented in its framework. Early algorithm development and extensive verification studies of the two-dimensional version of the code have been previously described [[http://www.sciencedirect.com/science/article/pii/S0010465504002863|A.H. Glasser & X.Z. Tang, Comp. Phys. Comm., 164 (2004)]]; V.S. Lukin, Ph.D. thesis, Princeton University (2008)].
 +
 +==== Pre-processing ====
 +
 +==== Physics kernal ====
 +
 +==== Post-processing ====
 +
 +Generated .xmf files are XDMF files (eXtensible Data Model and Format):
 +http://www.xdmf.org/index.php/Main_Page
 +==== Resources and references ====
 +
 +{{:lukin_hifi_manuscript.pdf|HiFi Manuscript}}
 +
 +{{:hifi_sel_libraries_installation_guide.pdf|HiFi installation guide}}
 +
 +[[http://faculty.washington.edu/vlukin/HiFi_Framework.html|Slava Lukin's website]]
 +
 +[[http://adsabs.harvard.edu/abs/2011PhDT.......203L | Weston B. Lowrie, Development and Application of a Multi-Block High Order Finite Element Modeling Code as an Engineering Design Tool, PhD thesis, University of Washington, 2011) ]]
 +
 +{{::meier_phd_2011.pdf|Eric T. Meier, Modeling Plasmas with Strong Anisotropy, Neutral Fluid Effects, and Open Boundaries, PhD thesis, University of Washington, 2011}}
 + 
 +
 +[[http://faculty.washington.edu/vlukin/Seminars/2011_Leuven_seminar.pdf|Leuven Seminar explaining Boundary Conditions]]
 +
 +
 +[[http://iopscience.iop.org/0741-3335/56/6/064003/article | Schaffner D.A.; Lukin V.S.; Wan A.; Brown M.R. Turbulence analysis of an experimental flux rope plasma, Plasma Physics and Controlled Fusion, Volume 56, Issue 6 (2014), p. 064003]]
 +
 +Stanier A.; Browning P.; Gordovskyy M.; McClements K.G.; Gryaznevich M.P.; Lukin V.S. Two-fluid simulations of driven reconnection in the Mega-Ampere Spherical Tokamak, Physics of Plasmas, Volume 20, Issue 12 (2013), p. 122302.
 +
 +[[http://scitation.aip.org/content/aip/journal/pop/17/10/10.1063/1.3492726 | Gray T.; Lukin V.S.; Brown M.R.; Cothran C.D. Three-dimensional reconnection and relaxation of merging spheromak plasmas, Physics of Plasmas, Volume 17 (2010), p. 102106]]
 +
 +
 +
 +{{:leake_apj12.pdf|}}
 +
 +{{:leake_pop13.pdf|Leake J.E.; Lukin V.S.; Linton M.G. Magnetic reconnection in a weakly ionized plasma, Physics of Plasmas, Volume 20, Issue 6 (2013), p. 061202.}}
 +
 +Ohia O.; Egedal J.; Lukin V.S.; Daughton W.; Le A. Demonstration of anisotropic fluid closure capturing the kinetic structure of magnetic reconnection, Physical Review Letters, Volume 109, Issue 11 (2012), p. 115004.
 +
 +Lukin V.S. Stationary nontearing inertial scale electron magnetohydrodynamic instability, Physics of Plasmas, Volume 16 (2009), p. 122105
 +