activity
20162022
most citedNumerical solution of a non-linear conservation law applicable to the interior dynamics of partially molten planets

37 citations · 40 across the 3 of their papers we have counts for

collaborators

7 papers

cs.SE2022

The PETSc Community Is the Infrastructure

Mark Adams, Satish Balay, Oana Marin +13

The communities who develop and support open source scientific software packages are crucial to the utility and success of such packages. Moreover, these communities form an import…

cs.MS20213 cited

Understanding performance variability in standard and pipelined parallel Krylov solvers

Hannah Morgan, Patrick Sanan, Matthew G. Knepley +1

In this work, we collect data from runs of Krylov subspace methods and pipelined Krylov algorithms in an effort to understand and model the impact of machine noise and other source…

astro-ph.EP2021

Vertically resolved magma ocean-protoatmosphere evolution: H, HO, CO, CH, CO, O, and N as primary absorbers

Tim Lichtenberg, Dan J. Bower, Mark Hammond +4

The earliest atmospheres of rocky planets originate from extensive volatile release during magma ocean epochs that occur during assembly of the planet. These establish the initial…

astro-ph.EP2019

Linking the evolution of terrestrial interiors and an early outgassed atmosphere to astrophysical observations

Dan J. Bower, Daniel Kitzmann, Aaron S. Wolf +3

A terrestrial planet is molten during formation and may remain so if subject to intense insolation or tidal forces. Observations continue to favour the detection and characterisati…

astro-ph.EP201737 cited

Numerical solution of a non-linear conservation law applicable to the interior dynamics of partially molten planets

Dan J. Bower, Patrick Sanan, Aaron S. Wolf

The energy balance of a partially molten rocky planet can be expressed as a non-linear diffusion equation using mixing length theory to quantify heat transport by both convection a…

cs.MS2016

Extreme-scale Multigrid Components within PETSc

Dave A. May, Patrick Sanan, Karl Rupp +2

Elliptic partial differential equations (PDEs) frequently arise in continuum descriptions of physical processes relevant to science and engineering. Multilevel preconditioners repr…