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2020 – today
- 2022
[j12]Victor P. DeCaria, Sigal Gottlieb
, Zachary J. Grant, William J. Layton:
A general linear method approach to the design and optimization of efficient, accurate, and easily implemented time-stepping methods in CFD. J. Comput. Phys. 455: 110927 (2022)- [j11]Zachary J. Grant:
Perturbed Runge-Kutta Methods for Mixed Precision Applications. J. Sci. Comput. 92(1): 6 (2022) - [j10]Sigal Gottlieb, Zachary J. Grant, Jingwei Hu, Ruiwen Shu:
High Order Strong Stability Preserving MultiDerivative Implicit and IMEX Runge-Kutta Methods with Asymptotic Preserving Properties. SIAM J. Numer. Anal. 60(1): 423-449 (2022) - [i8]Ben Burnett, Sigal Gottlieb, Zachary J. Grant:
Stability Analysis and Performance Evaluation of Mixed-Precision Runge-Kutta Methods. CoRR abs/2212.11849 (2022) - 2021
- [c2]Ben Burnett, Sigal Gottlieb, Zachary J. Grant, Alfa R. H. Heryudono:
Performance Evaluation of Mixed-Precision Runge-Kutta Methods. HPEC 2021: 1-6 - [i7]Sigal Gottlieb, Zachary J. Grant, Jingwei Hu, Ruiwen Shu:
High order positivity preserving and asymptotic preserving multi-derivative methods. CoRR abs/2102.11939 (2021) - [i6]Ben Burnett, Sigal Gottlieb, Zachary J. Grant, Alfa R. H. Heryudono:
Performance Evaluation of Mixed-Precision Runge-Kutta Methods. CoRR abs/2107.03357 (2021) - 2020
- [j9]David I. Ketcheson, Matteo Parsani, Zachary Grant, Aron J. Ahmadia, Hendrik Ranocha:
RK-Opt: A package for the design of numerical ODE solvers. J. Open Source Softw. 5(54): 2514 (2020) - [j8]Adi Ditkowski, Sigal Gottlieb, Zachary J. Grant:
Two-Derivative Error Inhibiting Schemes and Enhanced Error Inhibiting Schemes. SIAM J. Numer. Anal. 58(6): 3197-3225 (2020) - [i5]Scott E. Field, Sigal Gottlieb, Zachary J. Grant, Leah F. Isherwood, Gaurav Khanna:
A GPU-accelerated mixed-precision WENO method for extremal black hole and gravitational wave physics computations. CoRR abs/2010.04760 (2020) - [i4]Victor P. DeCaria, Sigal Gottlieb, Zachary J. Grant, William J. Layton:
A general linear method approach to the design and optimization of efficient, accurate, and easily implemented time-stepping methods in CFD. CoRR abs/2010.06360 (2020) - [i3]Zachary J. Grant:
Perturbed Runge-Kutta methods for mixed precision applications. CoRR abs/2012.13055 (2020)
2010 – 2019
- 2019
- [j7]Leah Isherwood, Zachary J. Grant, Sigal Gottlieb:
Strong Stability Preserving Integrating Factor Two-Step Runge-Kutta Methods. J. Sci. Comput. 81(3): 1446-1471 (2019) - [i2]Adi Ditkowski, Sigal Gottlieb, Zachary J. Grant:
Explicit and implicit error inhibiting schemes with post-processing. CoRR abs/1910.02937 (2019) - [i1]Adi Ditkowski, Sigal Gottlieb, Zachary J. Grant:
Two-derivative error inhibiting schemes with post-processing. CoRR abs/1912.04159 (2019) - 2018
- [j6]Leah Isherwood, Zachary J. Grant, Sigal Gottlieb:
Strong Stability Preserving Integrating Factor Runge-Kutta Methods. SIAM J. Numer. Anal. 56(6): 3276-3307 (2018) - 2017
- [j5]Sidafa Conde, Sigal Gottlieb, Zachary J. Grant, John N. Shadid:
Implicit and Implicit-Explicit Strong Stability Preserving Runge-Kutta Methods with High Linear Order. J. Sci. Comput. 73(2-3): 667-690 (2017) - [j4]Christopher Bresten, Sigal Gottlieb, Zachary Grant, Daniel Higgs, David I. Ketcheson, Adrián Németh:
Explicit strong stability preserving multistep Runge-Kutta methods. Math. Comput. 86(304): 747-769 (2017) - [c1]Sidafa Conde, Sigal Gottlieb, Zachary J. Grant, John N. Shadid:
Implicit-Explicit Strong Stability Preserving Runge-Kuta Methods with High Linear Order. PEARC 2017: 44:1-44:3 - 2016
- [j3]Andrew J. Christlieb, Sigal Gottlieb, Zachary Grant, David C. Seal:
Explicit Strong Stability Preserving Multistage Two-Derivative Time-Stepping Schemes. J. Sci. Comput. 68(3): 914-942 (2016) - [j2]Andrew J. Christlieb, Sigal Gottlieb, Zachary Grant, David C. Seal:
Erratum to: Explicit Strong Stability Preserving Multistage Two-Derivative Time-Stepping Schemes. J. Sci. Comput. 68(3): 943-944 (2016) - 2015
- [j1]Sigal Gottlieb, Zachary Grant, Daniel Higgs:
Optimal explicit strong stability preserving Runge-Kutta methods with high linear order and optimal nonlinear order. Math. Comput. 84(296): 2743-2761 (2015)
Coauthor Index
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