John D. Pryce

35 papers C 1Misc 2Journal 25Unranked 7
YearRankTypeTitle / Venue / Authors
2026 J jnl
High-Order Lie Derivatives from Taylor Series in the ADTAYL Package.
CoRR
Nedialko S. Nedialkov, John D. Pryce
2025 J jnl
Sub-ODEs Simplify Taylor Series Algorithms for Ordinary Differential Equations.
CoRR
Nedialko S. Nedialkov, John D. Pryce
2025 J jnl
Sub-ODEs Simplify Taylor Series Algorithms for Ordinary Differential Equations.
SIAM J. Sci. Comput.
Nedialko S. Nedialkov, John D. Pryce
2022 J jnl
An Energy-Based, Always Index $\leq$ 1 and Structurally Amenable Electrical Circuit Model.
SIAM J. Sci. Comput.
Nedialko S. Nedialkov, John D. Pryce, Lena Scholz
2021 J jnl
An Energy-based, always Index ≤1 and Structurally Amenable Electrical Circuit Model.
CoRR
Nedialko S. Nedialkov, John D. Pryce, Lena Scholz
2020 J jnl
A compact, structural analysis amenable, port-Hamiltonian circuit analysis.
CoRR
John D. Pryce
2020 J jnl
Another Multibody Dynamics in Natural Coordinates through Automatic Differentiation and High-Index DAE Solving.
Acta Cybern.
John D. Pryce, Nedialko S. Nedialkov
2018 J jnl
How AD can help solve differential-algebraic equations.
Optim. Methods Softw.
John D. Pryce, Nedialko S. Nedialkov, Guangning Tan, Xiao Li
2016 J jnl
Conversion Methods for Improving Structural Analysis of Differential-Algebraic Equation Systems.
CoRR
Guangning Tan, Nedialko S. Nedialkov, John D. Pryce
2016 J jnl
Conversion Methods, Block Triangularization, and Structural Analysis of Differential-Algebraic Equation Systems.
CoRR
Guangning Tan, Nedialko S. Nedialkov, John D. Pryce
2015 J jnl
Algorithm 948: DAESA - A Matlab Tool for Structural Analysis of Differential-Algebraic Equations: Software.
ACM Trans. Math. Softw.
Nedialko S. Nedialkov, John D. Pryce, Guangning Tan
2015 J jnl
DAESA - A Matlab Tool for Structural Analysis of Differential-Algebraic Equations: Theory.
ACM Trans. Math. Softw.
John D. Pryce, Nedialko S. Nedialkov, Guangning Tan
2015 J jnl
Symbolic-numeric methods for improving structural analysis of differential-algebraic equation systems.
CoRR
Guangning Tan, Nedialko S. Nedialkov, John D. Pryce
2014 — conf
The Forthcoming IEEE Standard 1788 for Interval Arithmetic.
SCAN
John D. Pryce
2013 — conf
A differential-algebraic approach for robust control design and disturbance compensation of finite-dimensional models of heat transfer processes.
ICM
Andreas Rauh, Christina Dittrich, Harald Aschemann, Nedialko S. Nedialkov, John D. Pryce
2013 Misc conf
Uses of differential-algebraic equations for trajectory planning and feedforward control of spatially two-dimensional heat transfer processes.
MMAR
Andreas Rauh, Harald Aschemann, Nedialko S. Nedialkov, John D. Pryce
2012 C conf
Sensitivity analysis for systems of differential-algebraic equations with applications to predictive control and parameter estimation.
CCA
Andreas Rauh, Luise Senkel, Harald Aschemann, Nedialko S. Nedialkov, John D. Pryce
2010 J jnl
Computation of normal form coefficients of cycle bifurcations of maps by algorithmic differentiation.
Math. Comput. Simul.
John D. Pryce, Reza Khoshsiar Ghaziani, Virginie De Witte, Willy Govaerts
2008 — conf
Discussions on an Interval Arithmetic Standard at Dagstuhl Seminar 08021.
Numerical Validation in Current Hardware Architectures
R. Baker Kearfott, John D. Pryce, Nathalie Revol
2008 J jnl
Fast Automatic Differentiation Jacobians by Compact LU Factorization.
SIAM J. Sci. Comput.
John D. Pryce, Emmanuel M. Tadjouddine
2008 — conf
Interval Subroutine Library Mission.
Reliable Implementation of Real Number Algorithms
George F. Corliss, R. Baker Kearfott, Nedialko S. Nedialkov, John D. Pryce, Spencer Smith
2008 — conf
Second Note on Basic Interval Arithmetic for IEEE754R.
Numerical Validation in Current Hardware Architectures
John D. Pryce, George F. Corliss, R. Baker Kearfott, Nedialko S. Nedialkov, Spencer Smith
2006 J jnl
Interval Arithmetic with Containment Sets.
Computing
John D. Pryce, George F. Corliss
2006 — conf
Interval Subroutine Library Mission.
Reliable Implementation of Real Number Algorithms
George F. Corliss, R. Baker Kearfott, Nedialko S. Nedialkov, John D. Pryce, Spencer Smith
2004 J jnl
Jacobian code generated by source transformation and vertex elimination can be as efficient as hand-coding.
ACM Trans. Math. Softw.
Shaun A. Forth, Mohamed Tadjouddine, John D. Pryce, John K. Reid
2003 — conf
Hierarchical Automatic Differentiation by Vertex Elimination and Source Transformation.
ICCSA (2)
Mohamed Tadjouddine, Shaun A. Forth, John D. Pryce
2002 Misc conf
Performance Issues for Vertex Elimination Methods in Computing Jacobians Using Automatic Differentiation.
International Conference on Computational Science (2)
Mohamed Tadjouddine, Shaun A. Forth, John D. Pryce, John K. Reid
2001 J jnl
An Effective High-Order Interval Method for Validating Existence and Uniqueness of the Solution of an IVP for an ODE.
Reliab. Comput.
Nedialko S. Nedialkov, Kenneth R. Jackson, John D. Pryce
1999 J jnl
A test package for Sturm-Liouville solvers.
ACM Trans. Math. Softw.
John D. Pryce
1999 J jnl
Algorithm 789: SLTSTPAK: : a test package for Sturm-Liouville solvers.
ACM Trans. Math. Softw.
John D. Pryce
1998 J jnl
Solving high-index DAEs by Taylor series.
Numer. Algorithms
John D. Pryce
1989 J jnl
Corrigenda: "Two FORTRAN Packages for Assessing Initial Value Methods".
ACM Trans. Math. Softw.
Wayne H. Enright, John D. Pryce
1987 J jnl
Algorithm 648: NSDTST and STDTST: routines for assessing the performance of IV solvers.
ACM Trans. Math. Softw.
Wayne H. Enright, John D. Pryce
1987 J jnl
Two FORTRAN packages for assessing initial value methods.
ACM Trans. Math. Softw.
Wayne H. Enright, John D. Pryce
1985 J jnl
Experiences with Writing Library Software for an Attached Processor.
Softw. Pract. Exp.
John D. Pryce