Heidi Thornquist

dblp:36/2290 · also Heidi K. Thornquist · DBLP profile ↗
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7ranked-venue papers
1as first author
1since 2021 · last 2026
0009-0006-3566-9611ORCID · reported

Domains — the database's venue-derived domains; a paper can count in several

Systems, architecture and hardware · 4 · 1 first-authorTheory of computation · 3 · 1 since 2021
YearPublicationVenuePosition
2026 Trilinos: Enabling Scientific Computing across Diverse Hardware Architectures at Scale
abstract
Trilinos is a community-developed, open-source software framework that facilitates building large-scale, complex, multiscale, multiphysics simulation code bases for scientific and engineering problems. Since the Trilinos framework has undergone substantial changes to support new applications and new hardware architectures, this document is an update to “An Overview of the Trilinos project” by Heroux et al. (ACM Transactions on Mathematical Software, 31(3):397–423, 2005). It describes the design of Trilinos, introduces its new organization in product areas, and highlights established and new features available in Trilinos. Particular focus is put on the modernized software stack based on the Kokkos ecosystem to deliver performance portability across heterogeneous hardware architectures. This article also outlines the organization of the Trilinos community and the contribution model to help onboard interested users and contributors.
Matthias Mayr, Alexander Heinlein, Christian A. Glusa, Sivasankaran Rajamanickam, Maarten Arnst, Roscoe A. Bartlett, Luc Berger-Vergiat, Erik G. Bowman, Karen D. Devine, Graham Harper, Michael A. Heroux, Mark Hoemmen, Jonathan J. Hu, Brian Michael Kelley, Kyungjoo Kim, Drew P. Kouri, Paul Kuberry, Kim Liegeois, Curtis C. Ober, Roger P. Pawlowski, Carl Pearson, Mauro Perego, Eric T. Phipps, Denis Ridzal, Nathan V. Roberts, Christopher M. Siefert, Heidi Thornquist, Romin Tomasetti, Christian Trott, Ray S. Tuminaro, James M. Willenbring, Michael M. Wolf, Ichitaro Yamazaki
ACM Trans. Math. Softw.27
2017 Basker: Parallel sparse LU factorization utilizing hierarchical parallelism and data layouts
Joshua Dennis Booth, Nathan D. Ellingwood, Heidi Thornquist, Sivasankaran Rajamanickam
Parallel Comput.3
2015 Assessing the role of mini-applications in predicting key performance characteristics of scientific and engineering applications
Richard F. Barrett, Paul S. Crozier, Douglas Doerfler, Michael A. Heroux, Paul T. Lin, Heidi Thornquist, Timothy G. Trucano, Courtenay T. Vaughan
J. Parallel Distributed Comput.6
2011 Structure preserving reduced-order modeling of linear periodic time-varying systems
abstract
Many subsystems encountered in communication systems can be modeled as linear periodic time-varying (LPTV) systems. In this paper, we present a novel structure preserving reduced-order modeling algorithm for LPTV systems. A key advance of our approach is that it preserves the periodic time-varying structure during the reduction process, thus resulting in reduced LPTV systems. Unlike prior LPTV model order reduction (MOR) techniques which recast the LPTV systems to artificial linear time-invariant (LTI) systems and apply LTI MOR techniques for reduction, our structure preserving algorithm uses a time-varying projection directly on the original LPTV systems. Our approach always produces a smaller system than the original system, which was not valid for previous LPTV MOR techniques. We validate the proposed technique with several circuit examples, demonstrating significant size reductions and excellent accuracy.
Ting Mei, Heidi Thornquist, Eric R. Keiter, Scott A. Hutchinson
ICCAD2
2009 A parallel preconditioning strategy for efficient transistor-level circuit simulation
abstract
We describe a parallel computing approach for large-scale SPICE-accurate circuit simulation, which is based on a new strategy for the parallel preconditioned iterative solution of circuit matrices. This strategy consists of several steps, including singleton removal, block triangular form (BTF) reordering, hypergraph partitioning, and a block Jacobi pre-conditioner. Our parallel implementation makes use of a mixed load balance, employing a different parallel partition for the matrix load and solve. Based on message-passing, our circuit simulation code was originally designed for large parallel computers, but for the purposes of this paper we demonstrate that it also gives good parallel speedup in modern multi-core environments. We show that our new parallel solver outperforms a serial direct solver, a parallel direct solver and an alternative iterative solver on a set of circuit test problems.
Heidi Thornquist, Eric R. Keiter, Robert J. Hoekstra, David M. Day, Erik G. Boman
ICCAD1
2009 Anasazi software for the numerical solution of large-scale eigenvalue problems
abstract
Anasazi is a package within the Trilinos software project that provides a framework for the iterative, numerical solution of large-scale eigenvalue problems. Anasazi is written in ANSI C++ and exploits modern software paradigms to enable the research and development of eigensolver algorithms. Furthermore, Anasazi provides implementations for some of the most recent eigensolver methods. The purpose of our article is to describe the design and development of the Anasazi framework. A performance comparison of Anasazi and the popular FORTRAN 77 code ARPACK is given.
Christopher G. Baker, Ulrich Hetmaniuk, Richard B. Lehoucq, Heidi Thornquist
ACM Trans. Math. Softw.4
2005 An overview of the Trilinos project
abstract
The Trilinos Project is an effort to facilitate the design, development, integration, and ongoing support of mathematical software libraries within an object-oriented framework for the solution of large-scale, complex multiphysics engineering and scientific problems. Trilinos addresses two fundamental issues of developing software for these problems: (i) providing a streamlined process and set of tools for development of new algorithmic implementations and (ii) promoting interoperability of independently developed software.Trilinos uses a two-level software structure designed around collections of packages . A Trilinos package is an integral unit usually developed by a small team of experts in a particular algorithms area such as algebraic preconditioners, nonlinear solvers, etc. Packages exist underneath the Trilinos top level, which provides a common look-and-feel, including configuration, documentation, licensing, and bug-tracking.Here we present the overall Trilinos design, describing our use of abstract interfaces and default concrete implementations. We discuss the services that Trilinos provides to a prospective package and how these services are used by various packages. We also illustrate how packages can be combined to rapidly develop new algorithms. Finally, we discuss how Trilinos facilitates high-quality software engineering practices that are increasingly required from simulation software.
Michael A. Heroux, Roscoe A. Bartlett, Victoria E. Howle, Robert J. Hoekstra, Jonathan J. Hu, Tamara G. Kolda, Richard B. Lehoucq, Kevin R. Long, Roger P. Pawlowski, Eric T. Phipps, Andrew G. Salinger, Heidi Thornquist, Ray S. Tuminaro, James M. Willenbring, Alan B. Williams, Kendall S. Stanley
ACM Trans. Math. Softw.12