Travis M. Austin, Ph.D. - Publications
Affiliations: | 2001 | University of Colorado, Boulder, Boulder, CO, United States |
Area:
MathematicsYear | Citation | Score | |||
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2014 | Austin TM, Cary JR, Smithe DN, Nieter C. Alternating Direction Implicit Methods for FDTD Using the Dey-Mittra Embedded Boundary Method The Open Plasma Physics Journal. 3: 29-35. DOI: 10.2174/1876534301003010029 | 0.382 | |||
2012 | Austin TM, Brezina M, Jamroz B, Jhurani C, Manteuffel TA, Ruge J. Semi-automatic sparse preconditioners for high-order finite element methods on non-uniform meshes Journal of Computational Physics. 231: 4694-4708. DOI: 10.1016/J.Jcp.2012.03.013 | 0.571 | |||
2011 | Austin TM, Brezina M, Manteuffel TA, Ruge J. Automatic Construction of Sparse Preconditioners for High-Order Finite Element Methods Efficient Preconditioned Solution Methods For Elliptic Partial Differential Equations. 84-102. DOI: 10.2174/978160805291211101010084 | 0.559 | |||
2011 | Austin TM, Cary JR, Ovtchinnikov S, Werner GR, Bellantoni L. Validation of frequency extraction calculations from time-domain simulations of accelerator cavities Computational Science and Discovery. 4. DOI: 10.1088/1749-4699/4/1/015004 | 0.326 | |||
2010 | Austin TM, Cary JR, Smithe DN, Nieter C. Alternating Direction Implicit Methods for FDTD Using the Dey-Mittra Embedded Boundary Method~!2009-09-08~!2009-10-28~!2010-04-13~! The Open Plasma Physics Journal. 3: 29-35. DOI: 10.2174/1876534301003020029 | 0.32 | |||
2006 | Austin TM, Trew ML, Pullan AJ. Solving the cardiac bidomain equations for discontinuous conductivities. Ieee Transactions On Bio-Medical Engineering. 53: 1265-72. PMID 16830931 DOI: 10.1109/Tbme.2006.873750 | 0.399 | |||
2006 | Austin TM, Manteuffel TA. A least-squares finite element method for the linear Boltzmann equation with anisotropic scattering Siam Journal On Numerical Analysis. 44: 540-560. DOI: 10.1137/040610519 | 0.518 | |||
2004 | Austin TM, Manteuffel TA, McCormick S. A robust multilevel approach for minimizing H(div)-dominated functionals in an H1 -conforming finite element space Numerical Linear Algebra With Applications. 11: 115-140. DOI: 10.1002/Nla.373 | 0.548 | |||
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