Scalable parallelization for the solution of phonon Boltzmann Transport Equation

Author:

Tran Han D.1ORCID,Saurav Siddharth2ORCID,Sadayappan P.1ORCID,Mazumder Sandip2ORCID,Sundar Hari1ORCID

Affiliation:

1. University of Utah, Salt Lake City, United States

2. Ohio State University, Columbus, USA

Funder

National Science Foundation

Publisher

ACM

Reference36 articles.

1. Fast iterative methods for discrete-ordinates particle transport calculations

2. Michael P. Adams , Marvin L. Adams , W. Darel Hawkins , Timmie Smith , Lawrence Rauchwerger , Nancy M. Amato , Teresa S. Bailey , and Robert D. Falgout . 2013. Provably optimal parallel transport sweeps on regular grids . International Conference on Mathematics and Computational Methods Applied to Nuclear Science and Engineering 4 ( 2013 ), 19 pages. Michael P. Adams, Marvin L. Adams, W. Darel Hawkins, Timmie Smith, Lawrence Rauchwerger, Nancy M. Amato, Teresa S. Bailey, and Robert D. Falgout. 2013. Provably optimal parallel transport sweeps on regular grids. International Conference on Mathematics and Computational Methods Applied to Nuclear Science and Engineering 4 (2013), 19 pages.

3. Provably optimal parallel transport sweeps on semi-structured grids

4. Michael P. Adams , Marvin L. Adams , Carolyn N. McGraw , Andrew T. Till , Teresa S. Bailey , and R.D. Falgout . 2015. Provably optimal parallel transport sweeps with non-contiguous partitions . Joint International Conference on Mathematics and Computation, Supercomputing in Nuclear Applications and the Monte Carlo Method ( 2015 ), 1--19. Michael P. Adams, Marvin L. Adams, Carolyn N. McGraw, Andrew T. Till, Teresa S. Bailey, and R.D. Falgout. 2015. Provably optimal parallel transport sweeps with non-contiguous partitions. Joint International Conference on Mathematics and Computation, Supercomputing in Nuclear Applications and the Monte Carlo Method (2015), 1--19.

5. Large-scale parallel computation of the phonon Boltzmann Transport Equation

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