Sigal Gottlieb

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Chi-Wang ShuBrown UniversityVerified email at brown.edu
Zachary J. GrantPost Doctoral ResearcherVerified email at msu.edu
David KetchesonProfessor of applied mathematics, KAUSTVerified email at kaust.edu.sa
Eitan TadmorDistinguished University Professor of Mathematics, University of MarylandVerified email at umd.edu
Jan S HesthavenProfessor of Mathematics and Provost, Ecole Polytechnique Federale de Lausanne (EPFL)Verified email at epfl.ch
Jae-Hun JungSUNY at BuffaloVerified email at buffalo.edu
Yanlai ChenProfessor of Mathematics, University of Massachusetts DartmouthVerified email at umassd.edu
Colin B MacdonaldAssociate Professor, University of OxfordVerified email at maths.ox.ac.uk
Saeja O. KimProfessor of Mathematics, University of Massachusetts DartmouthVerified email at umassd.edu
Steven RuuthDepartment of Mathematics, Simon Fraser UniversityVerified email at sfu.ca
David C. SealRocket SoftwareVerified email at rocketsoftware.com
Chris L. BrestenPohang University of Science and TechnologyVerified email at postech.ac.kr
Anne GelbJohn G. Kemeny Parents Professor of Mathematics, Dartmouth CollegeVerified email at math.dartmouth.edu
madayProfesseur de mathématiques appliquées, Université Pierre et Marie Curie, Laboratoire J.-L. LionsVerified email at ann.jussieu.fr
Alfa HeryudonoAssociate Professor of Mathematics, UMass DartmouthVerified email at umassd.edu
Cheng WangProfessor of Mathematics, University of Massachusetts DartmouthVerified email at umassd.edu
Lee-Ad GottliebAssociate Professor, Computer Science, Ariel UniversityVerified email at ariel.ac.il
Jennifer K. RyanKTH Royal Institute of TechnologyVerified email at kth.se
Paul FischerProfessor, Depts. of Computer Science and Mechanical Science & Engineering, University of IllinoisVerified email at mcs.anl.gov

Sigal Gottlieb

Professor of Mathematics, University of Massachusetts Dartmouth

Verified email at umassd.edu - Homepage

applied and computational mathematics time stepping methods spectral methods weno methods


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Total variation diminishing Runge-Kutta schemes S Gottlieb, CW Shu Mathematics of computation 67 (221), 73-85, 1998	2726	1998
Strong stability-preserving high-order time discretization methods S Gottlieb, CW Shu, E Tadmor SIAM review 43 (1), 89-112, 2001	2696	2001
Spectral methods for time-dependent problems JS Hesthaven, S Gottlieb, D Gottlieb Cambridge University Press, 2007	1223	2007
Strong stability preserving Runge-Kutta and multistep time discretizations S Gottlieb, D Ketcheson, CW Shu	504	2011
High order strong stability preserving time discretizations S Gottlieb, DI Ketcheson, CW Shu Journal of Scientific Computing 38 (3), 251-289, 2009	425	2009
On high order strong stability preserving Runge-Kutta and multi step time discretizations S Gottlieb Journal of scientific computing 25, 105-128, 2005	358	2005
Optimal implicit strong stability preserving Runge–Kutta methods DI Ketcheson, CB Macdonald, S Gottlieb Applied Numerical Mathematics 59 (2), 373-392, 2009	142	2009
Total variation diminishing Runge-Kutta schemes CW Shu, S Gottlieb Mathematics of computation 67 (221), 73-85, 1998	131	1998
Stability and convergence analysis of fully discrete Fourier collocation spectral method for 3-D viscous Burgers’ equation S Gottlieb, C Wang Journal of Scientific Computing 53 (1), 102-128, 2012	112	2012
High order time discretization methods with the strong stability property S Gottlieb, CW Shu, E Tadmor Copyright: Society for Industrial and Applied Mathematics, 2001	84	2001
Long time stability of a classical efficient scheme for two-dimensional Navier–Stokes equations S Gottlieb, F Tone, C Wang, X Wang, D Wirosoetisno SIAM Journal on Numerical Analysis 50 (1), 126-150, 2012	83	2012
A Fourier pseudospectral method for the “good” Boussinesq equation with second‐order temporal accuracy K Cheng, W Feng, S Gottlieb, C Wang Numerical Methods for Partial Differential Equations 31 (1), 202-224, 2015	71	2015
Strong stability preserving properties of Runge–Kutta time discretization methods for linear constant coefficient operators S Gottlieb, LAJ Gottlieb Journal of Scientific Computing 18, 83-109, 2003	69	2003
Strong stability preserving two-step Runge–Kutta methods DI Ketcheson, S Gottlieb, CB Macdonald SIAM Journal on Numerical Analysis 49 (6), 2618-2639, 2011	62	2011
A review of David Gottlieb’s work on the resolution of the Gibbs phenomenon S Gottlieb, JH Jung, S Kim Communications in Computational Physics 9 (3), 497-519, 2011	57	2011
Explicit strong stability preserving multistage two-derivative time-stepping schemes AJ Christlieb, S Gottlieb, Z Grant, DC Seal Journal of Scientific Computing 68, 914-942, 2016	49	2016
Strong stability preserving integrating factor Runge--Kutta methods L Isherwood, ZJ Grant, S Gottlieb SIAM Journal on Numerical Analysis 56 (6), 3276-3307, 2018	48	2018
A fifth order flux implicit WENO method S Gottlieb, JS Mullen, SJ Ruuth Journal of Scientific Computing 27 (1), 271-287, 2006	47	2006
Optimal strong-stability-preserving time-stepping schemes with fast downwind spatial discretizations S Gottlieb, SJ Ruuth Journal of Scientific Computing 27, 289-303, 2006	46	2006
Implicit and implicit–explicit strong stability preserving Runge–Kutta methods with high linear order S Conde, S Gottlieb, ZJ Grant, JN Shadid Journal of Scientific Computing 73, 667-690, 2017	41	2017

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