Truong Nguyen-Ba

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All published works

Action	Title	Year	Authors
+	ON RUNGE–KUTTA–NYSTROM FORMULAE WITH CONTRACTIVITY PRESERVING PROPERTIES FOR SECOND ORDER ODES	2018	NULL AUTHOR_ID Thierry Giordano NULL AUTHOR_ID
+	A new class of efficient one-step contractivity preserving high-order time discretization methods of order 5 to 14	2017	Abdulrahman Karouma Truong Nguyen-Ba Thierry Giordano Rémi Vaillancourt
+	On contractivity preserving 4- to 7-step predictor-corrector HBO series for ODEs	2017	Truong Nguyen-Ba Thierry Giordano Huong Nguyen-Thu Rémi Vaillancourt
+	On second derivative 3-stage Hermite--Birkhoff--Obrechkoff methods for stiff ODEs: A-stable up to order 10 with variable stepsize	2017	Truong Nguyen-Ba Thierry Giordano Rémi Vaillancourt
+ PDF Chat	On contractivity-preserving 2- and 3-step predictor-corrector series for ODEs	2017	Truong Nguyen-Ba Abdulrahman Alzahrani Thierry Giordano Rémi Vaillancourt
+ PDF Chat	On variable step highly stable 4-stage Hermite-Birkhoff solvers for stiff ODEs	2016	Truong Nguyen-Ba Thierry Giordano
+	Contractivity-preserving explicit multistep Hermite–Obrechkoff series differential equation solvers	2015	Truong Nguyen-Ba Thierry Giordano Rémi Vaillancourt
+	On variable step Hermite–Birkhoff solvers combining multistep and 4-stage DIRK methods for stiff ODEs	2015	Truong Nguyen-Ba
+	Three-stage Hermite–Birkhoff solver of order 8 and 9 with variable step size for stiff ODEs	2014	Truong Nguyen-Ba Thierry Giordano Rémi Vaillancourt
+	Strong-stability-preserving, Hermite–Birkhoff time-discretization based on <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" altimg="si64.gif" display="inline" overflow="scroll"><mml:mi>k</mml:mi></mml:math> step methods and 8-stage explicit Runge–Kutta methods of order 5 and 4	2013	Huong Nguyen-Thu Truong Nguyen-Ba Rémi Vaillancourt
+	Contractivity-preserving explicit Hermite–Obrechkoff ODE solver of order 13	2013	Truong Nguyen-Ba Steven J. Desjardins P. W. Sharp Rémi Vaillancourt
+	Strong-stability-preserving, One-step, 9-stage, Hermite–Birkhoff–Taylor, Time-discretization Methods Combining Taylor and RK4 Methods	2012	Truong Nguyen-Ba Abdulrahman Karouma Thierry Giordano Rémi Vaillancourt
+	Strong-stability-preserving Hermite–Birkhoff Timediscretization Methods Combining k-step Methods and Explicit s-stage RK4 Methods	2012	Truong Nguyen-Ba Huong Nguyen-Thu Thierry Giordano Rémi Vaillancourt
+	Variable-step variable-order 3-stage Hermite–Birkhoff–Obrechkoff DDE solver of order 4 to 14	2011	Hemza Yagoub Truong Nguyen-Ba Rémi Vaillancourt
+	Pryce pre-analysis adapted to some DAE solvers	2011	Truong Nguyen-Ba Hemza Yagoub Hong Hao Rémi Vaillancourt
+	Strong-Stability-Preserving 7-Stage Hermite–Birkhoff Time-Discretization Methods	2011	Truong Nguyen-Ba Huong Nguyen-Thu Thierry Giordano Rémi Vaillancourt
+ PDF Chat	Strong-Stability-Preserving, K-Step, 5- to 10-Stage, Hermite-Birkhoff Time-Discretizations of Order 12	2011	Truong Nguyen-Ba Huong Nguyen-Thu Re ́mi Vaillancourt
+	Pryce Structural Analysis Adapted to Hermite—Birkhoff—Taylor DAE Solvers	2011	Truong Nguyen-Ba Hemza Yagoub Rémi Vaillancourt Ilias Kotsireas Roderick Melnik Brian West
+	Strong-Stability-Preserving Hermite—Birkhoff Time-Discretizations of Order 4 to 12	2011	Truong Nguyen-Ba Huong Nguyen-Thu Rémi Vaillancourt Ilias Kotsireas Roderick Melnik Brian West
+	Strong-stability-preserving 3-stage Hermite–Birkhoff time-discretization methods	2010	Truong Nguyen-Ba Huong Nguyen-Thu Thierry Giordano Rémi Vaillancourt
+	A three-stage, VSVO, Hermite–Birkhoff–Taylor, ODE solver	2010	Vladan Bozic Truong Nguyen-Ba Rémi Vaillancourt
+	Solution of Electric Circuits by a 9-stage Hermite-Birkhoff-Taylor DAE Solver of Order 11	2010	Truong Nguyen-Ba Hemza Yagoub Hao Han Rémi Vaillancourt
+	One-step strong-stability-preserving Hermite-Birkhoff-Taylor methods	2010	Truong Nguyen-Ba Huong Nguyen-Thu Thierry Giordano Rémi Vaillancourt
+	A one-step 7-stage Hermite–Birkhoff–Taylor ODE solver of order 11	2009	Truong Nguyen-Ba Vladan Bozic Emmanuel Kengne Rémi Vaillancourt
+	One-step 9-stage Hermite–Birkhoff–Taylor DAE solver of order 10	2009	Truong Nguyen-Ba Hao Han Hemza Yagoub Rémi Vaillancourt
+	One-step 5-stage Hermite–Birkhoff–Taylor ODE solver of order 12	2009	Truong Nguyen-Ba Hao Han Hemza Yagoub Rémi Vaillancourt
+ PDF Chat	Nine-stage multi-derivative Runge-Kutta method of order 12	2009	Truong Nguyen-Ba Vladan Bozic Emmanuel Kengne Rémi Vaillancourt
+	One-step 9-stage Hermite–Birkhoff–Taylor ODE solver of order 10	2008	Truong Nguyen-Ba Vladan Bozic Emmanuel Kengne Rémi Vaillancourt
+	Hermite–Birkhoff–Obrechkoff four-stage four-step ODE solver of order 14 with quantized step size	2008	Truong Nguyen-Ba P. W. Sharp Rémi Vaillancourt
+	One-step 9-stage hermite-birtchoff-taylor ode solver of order 11	2008	Vladan Bozic A. Przybyło Truong Nguyen-Ba Rémi Vaillancourt
+	Hermite-Birkhoff-Obrechkoff 3-stage 4-step ODE solver of order14 with quantized stepsize	2007	Truong Nguyen-Ba P. W. Sharp Hemza Yagoub Rémi Vaillancourt

Common Coauthors

Coauthor	Papers Together
Rémi Vaillancourt	28
Thierry Giordano	13
Huong Nguyen-Thu	8
Hemza Yagoub	7
Vladan Bozic	5
P. W. Sharp	3
Emmanuel Kengne	3
Hao Han	3
Ilias Kotsireas	2
Abdulrahman Karouma	2
Brian West	2
Roderick Melnik	2
A. Przybyło	1
Re ́mi Vaillancourt	1
Abdulrahman Alzahrani	1
Steven J. Desjardins	1
Hong Hao	1

Commonly Cited References

Action	Title	Year	Authors	# of times referenced
+	Comparing Numerical Methods for Ordinary Differential Equations	1972	T. E. Hull W. H. Enright B. M. Fellen A. E. Sedgwick	14
+ PDF Chat	Numerical comparisons of some explicit Runge-Kutta pairs of orders 4 through 8	1991	P. W. Sharp	13
+	VSVO formulation of the taylor method for the numerical solution of ODEs	2005	Roberto Barrio Fernando Blesa Martı́n Lara	12
+	High order embedded Runge-Kutta formulae	1981	P.J. Prince John R. Dormand	12
+ PDF Chat	Solving Ordinary Differential Equations Using Taylor Series	1982	George F. Corliss Yao‐Feng Chang	10
+	A one-step 7-stage Hermite–Birkhoff–Taylor ODE solver of order 11	2009	Truong Nguyen-Ba Vladan Bozic Emmanuel Kengne Rémi Vaillancourt	10
+	Strong stability preserving hybrid methods	2008	Chengming Huang	9
+	Automatic programming of recurrent power series	1999	Martı́n Lara A. Elipe M. Palacios	9
+	Sensitivity Analysis of ODES/DAES Using the Taylor Series Method	2006	Roberto Barrio	9
+	Validated solutions of initial value problems for ordinary differential equations	1999	Nedialko S. Nedialkov Kenneth R. Jackson George F. Corliss	8
+ PDF Chat	Solving ordinary differential equations I. nonstiff problems	1987	Ernst Hairer Syvert P. Nørsett Gerhard Wanner	8
+	None	2003	Jens Hoefkens Martin Berz Kyoko Makino	8
+	High Order Strong Stability Preserving Time Discretizations	2008	Sigal Gottlieb David I. Ketcheson Chi‐Wang Shu	8
+	Strong Stability-Preserving High-Order Time Discretization Methods	2001	Sigal Gottlieb Chi‐Wang Shu Eitan Tadmor	7
+ PDF Chat	Efficient implementation of essentially non-oscillatory shock-capturing schemes	1988	Chi‐Wang Shu Stanley Osher	6
+	Performance of the Taylor series method for ODEs/DAEs	2004	Roberto Barrio	6
+	Efficient implementation of essentially non-oscillatory shock-capturing schemes, II	1989	Chi‐Wang Shu Stanley Osher	6
+	Numerical Methods for Ordinary Differential Systems: The Initial Value Problem	1991	J. D. Lambert	5
+	Non-linear evolution using optimal fourth-order strong-stability-preserving Runge–Kutta methods	2003	Raymond J. Spiteri Steven J. Ruuth	5
+	Global optimization of explicit strong-stability-preserving Runge-Kutta methods	2005	Steven J. Ruuth	5
+ PDF Chat	TVB Runge-Kutta local projection discontinuous Galerkin finite element method for conservation laws. II. General framework	1989	Bernardo Cockburn Chi‐Wang Shu	5
+	High Resolution Schemes and the Entropy Condition	1997	Stanley Osher Sukumar Chakravarthy	5
+	High-Order Strong-Stability-Preserving Runge--Kutta Methods with Downwind-Biased Spatial Discretizations	2004	Steven J. Ruuth Raymond J. Spiteri	5
+	None	2002	Steven J. Ruuth Raymond J. Spiteri	5
+ PDF Chat	Two FORTRAN packages for assessing initial value methods	1987	W. H. Enright John D. Pryce	5
+	Three-stage Hermite-Birkhoff-Taylor ODE solver with a C++ program	2008	Vladan Bozic	5
+	High Resolution Schemes Using Flux Limiters for Hyperbolic Conservation Laws	1984	P. K. Sweby	5
+	A New Class of Optimal High-Order Strong-Stability-Preserving Time Discretization Methods	2002	Raymond J. Spiteri Steven J. Ruuth	5
+ PDF Chat	On High Order Strong Stability Preserving Runge–Kutta and Multi Step Time Discretizations	2005	Sigal Gottlieb	4
+ PDF Chat	Highly Efficient Strong Stability-Preserving Runge–Kutta Methods with Low-Storage Implementations	2008	David I. Ketcheson	4
+	Solving Ordinary Differential Equations II: Stiff and Differential - Algebraic Problems	1991	Ernst Hairer Gerhard Wanner	4
+	Contractivity of Runge-Kutta methods	1991	J. F. B. M. Kraaijevanger	4
+	High-order linear multistep methods with general monotonicity and boundedness properties	2005	Steven J. Ruuth Willem Hundsdorfer	4
+	The Numerical Analysis of Ordinary Differential Equations; Runge-Kutta and General Linear Methods.	1988	Kenneth R. Jackson J. C. Butcher	4
+ PDF Chat	A Software Package for the Numerical Integration of ODEs by Means of High-Order Taylor Methods	2005	Àngel Jorba Maorong Zou	4
+	Solving ordinary differential equations I (2nd revised. ed.): nonstiff problems	1993	Ernst Hairer Syvert P. Nørsett Gerhard Wanner	4
+	Quadpack: A Subroutine Package for Automatic Integration	2011	Robert Piessens Elise de Doncker-Kapenga Christoph Überhuber David K. Kahaner	4
+	One-step 5-stage Hermite–Birkhoff–Taylor ODE solver of order 12	2009	Truong Nguyen-Ba Hao Han Hemza Yagoub Rémi Vaillancourt	4
+	Strong Stability Preserving Runge-Kutta and Multistep Time Discretizations	2011	Sigal Gottlieb David I. Ketcheson Chi‐Wang Shu	4
+ PDF Chat	High Resolution Schemes and the Entropy Condition	1984	Stanley Osher Sukumar Chakravarthy	4
+ PDF Chat	On Runge-Kutta processes of high order	1964	J. C. Butcher	3
+	Computational Methods in Ordinary Differential Equations	1973	J. D. Lambert	3
+	ATOMFT: solving ODEs and DAEs using Taylor series	1994	Yao‐Feng Chang George F. Corliss	3
+	Optimal explicit strong-stability-preserving general linear methods : complete results.	2009	Emil M. Constantinescu Adrian Sandu	3
+	Total-Variation-Diminishing Time Discretizations	1988	Chi‐Wang Shu	3
+ PDF Chat	Low-storage, explicit Runge–Kutta schemes for the compressible Navier–Stokes equations	2000	Christopher Kennedy Mark H. Carpenter Robert Michael Lewis	3
+ PDF Chat	Coefficients for the study of Runge-Kutta integration processes	1963	J. C. Butcher	3
+ PDF Chat	Computation of optimal monotonicity preserving general linear methods	2009	David I. Ketcheson	3
+	Solving Ordinary Differential Equations II	1996	Ernst Hairer Gerhard Wanner	3
+ PDF Chat	Monotonicity-Preserving Linear Multistep Methods	2003	Willem Hundsdorfer Steven J. Ruuth Raymond J. Spiteri	3