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Tusas, Version 1.0

RESOURCE

Publicly Accessible Repository
https://github.com/chrisknewman/tusas
https://doi.org/10.11578/dc.20171025.1877

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Abstract

Tusas is a general / flexible software framework for solving coupled systems of onlinear partial differential equations. Tusas was originally developed for phase-field simulation of solidification. In order for Tusas to be effective, the PDEs must be compatible with structured or unstructured Lagrange (nodal) finite element discretizations and explicit (Euler) or implicit (Euler, Trapezoid, BDF2) temporal discretizations.
Developers:
Newman, Christopher [1]
  1. LANL
Release Date:
2016-12-20
Project Type:
Open Source, Publicly Available Repository
Software Type:
Scientific
Licenses:
BSD 3-clause "New" or "Revised" License
Sponsoring Org.:
Code ID:
4887
Site Accession Number:
7302
Research Org.:
Los Alamos National Laboratory (LANL), Los Alamos, NM (United States)
Country of Origin:
United States

RESOURCE

Publicly Accessible Repository
https://github.com/chrisknewman/tusas
https://doi.org/10.11578/dc.20171025.1877

SAVE / SHARE



LANL Badge

Citation Formats

Newman, Christopher K. Tusas, Version 1.0. Computer Software. https://github.com/chrisknewman/tusas. USDOE. 20 Dec. 2016. Web. doi:10.11578/dc.20171025.1877.
Newman, Christopher K. (2016, December 20). Tusas, Version 1.0. [Computer software]. https://github.com/chrisknewman/tusas. https://doi.org/10.11578/dc.20171025.1877.
Newman, Christopher K. "Tusas, Version 1.0." Computer software. December 20, 2016. https://github.com/chrisknewman/tusas. https://doi.org/10.11578/dc.20171025.1877.
@misc{ doecode_4887,
title = {Tusas, Version 1.0},
author = {Newman, Christopher K.},
abstractNote = {Tusas is a general / flexible software framework for solving coupled systems of onlinear partial differential equations. Tusas was originally developed for phase-field simulation of solidification. In order for Tusas to be effective, the PDEs must be compatible with structured or unstructured Lagrange (nodal) finite element discretizations and explicit (Euler) or implicit (Euler, Trapezoid, BDF2) temporal discretizations.},
doi = {10.11578/dc.20171025.1877},
url = {https://doi.org/10.11578/dc.20171025.1877},
howpublished = {[Computer Software] \url{https://doi.org/10.11578/dc.20171025.1877}},
year = {2016},
month = {dec}
}