Sigal Gottlieb

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18 článků

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Chi-Wang ShuBrown UniversityE-mailová adresa ověřena na: brown.edu
Zachary J. GrantPost Doctoral ResearcherE-mailová adresa ověřena na: msu.edu
David KetchesonProfessor of applied mathematics, KAUSTE-mailová adresa ověřena na: kaust.edu.sa
Eitan TadmorDistinguished University Professor of Mathematics, University of MarylandE-mailová adresa ověřena na: umd.edu
Jan S HesthavenProfessor of Mathematics and Provost, Ecole Polytechnique Federale de Lausanne (EPFL)E-mailová adresa ověřena na: epfl.ch
Jae-Hun JungSUNY at BuffaloE-mailová adresa ověřena na: buffalo.edu
Yanlai ChenProfessor of Mathematics, University of Massachusetts DartmouthE-mailová adresa ověřena na: umassd.edu
Colin B MacdonaldAssociate Professor, University of OxfordE-mailová adresa ověřena na: maths.ox.ac.uk
Saeja O. KimProfessor of Mathematics, University of Massachusetts DartmouthE-mailová adresa ověřena na: umassd.edu
Steven RuuthDepartment of Mathematics, Simon Fraser UniversityE-mailová adresa ověřena na: sfu.ca
David C. SealRocket SoftwareE-mailová adresa ověřena na: rocketsoftware.com
Chris L. BrestenPohang University of Science and TechnologyE-mailová adresa ověřena na: postech.ac.kr
Anne GelbJohn G. Kemeny Parents Professor of Mathematics, Dartmouth CollegeE-mailová adresa ověřena na: math.dartmouth.edu
madayProfesseur de mathématiques appliquées, Université Pierre et Marie Curie, Laboratoire J.-L. LionsE-mailová adresa ověřena na: ann.jussieu.fr
Alfa HeryudonoProfessor of Mathematics, UMass DartmouthE-mailová adresa ověřena na: umassd.edu
Cheng WangProfessor of Mathematics, University of Massachusetts DartmouthE-mailová adresa ověřena na: umassd.edu
Lee-Ad GottliebAssociate Professor, Computer Science, Ariel UniversityE-mailová adresa ověřena na: ariel.ac.il
Jennifer K. RyanKTH Royal Institute of TechnologyE-mailová adresa ověřena na: kth.se
Paul FischerProfessor, Depts. of Computer Science and Mechanical Science & Engineering, University of IllinoisE-mailová adresa ověřena na: mcs.anl.gov

Sledovat

Sigal Gottlieb

Professor of Mathematics, University of Massachusetts Dartmouth

E-mailová adresa ověřena na: umassd.edu - Domovská stránka

applied and computational mathematics time stepping methods spectral methods weno methods


Název Seřadit podle citací Seřadit podle roku Seřadit podle názvu	Citace Citace	Rok
Total variation diminishing Runge-Kutta schemes S Gottlieb, CW Shu Mathematics of computation 67 (221), 73-85, 1998	2922	1998
Strong stability-preserving high-order time discretization methods S Gottlieb, CW Shu, E Tadmor SIAM review 43 (1), 89-112, 2001	2806	2001
Spectral methods for time-dependent problems JS Hesthaven, S Gottlieb, D Gottlieb Cambridge University Press, 2007	1255	2007
Strong stability preserving Runge-Kutta and multistep time discretizations S Gottlieb, D Ketcheson, CW Shu	529	2011
High order strong stability preserving time discretizations S Gottlieb, DI Ketcheson, CW Shu Journal of Scientific Computing 38 (3), 251-289, 2009	443	2009
On high order strong stability preserving Runge-Kutta and multi step time discretizations S Gottlieb Journal of scientific computing 25, 105-128, 2005	363	2005
Optimal implicit strong stability preserving Runge–Kutta methods DI Ketcheson, CB Macdonald, S Gottlieb Applied Numerical Mathematics 59 (2), 373-392, 2009	143	2009
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	120	2012
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	90	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	85	2001
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	73	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	70	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	66	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	59	2011
Strong stability preserving integrating factor Runge--Kutta methods L Isherwood, ZJ Grant, S Gottlieb SIAM Journal on Numerical Analysis 56 (6), 3276-3307, 2018	52	2018
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	51	2016
A fifth order flux implicit WENO method S Gottlieb, JS Mullen, SJ Ruuth Journal of Scientific Computing 27 (1), 271-287, 2006	49	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	47	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	43	2017
Explicit strong stability preserving multistep Runge–Kutta methods C Bresten, S Gottlieb, Z Grant, D Higgs, D Ketcheson, A Németh Mathematics of Computation 86 (304), 747-769, 2017	42	2017

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