Truong Nguyen-Ba

Publication Activity (10 Years)

Years Active: 2009-2018
Publications (10 Years): 2

Top Topics

Discretization Method

Preprocessing Step

Qualitative And Quantitative

Continuous Attributes

Top Venues

Numer. Algorithms

J. Comput. Appl. Math.

J. Sci. Comput.

Publications

Abdulrahman Karouma, Truong Nguyen-Ba, Thierry Giordano, Rémi Vaillancourt
A new class of efficient one-step contractivity preserving high-order time discretization methods of order 5 to 14. Numer. Algorithms 79 (1) (2018)
Truong Nguyen-Ba
On variable step Hermite-Birkhoff solvers combining multistep and 4-stage DIRK methods for stiff ODEs. Numer. Algorithms 71 (4) (2016)
Huong Nguyen-Thu, Truong Nguyen-Ba, Rémi Vaillancourt
Strong-stability-preserving, Hermite-Birkhoff time-discretization based on k step methods and 8-stage explicit Runge-Kutta methods of order 5 and 4. J. Comput. Appl. Math. 263 (2014)
Truong Nguyen-Ba, Huong Nguyen-Thu, Thierry Giordano, Rémi Vaillancourt
Strong-Stability-Preserving 7-Stage Hermite-Birkhoff Time-Discretization Methods. J. Sci. Comput. 50 (1) (2012)
Truong Nguyen-Ba, Hemza Yagoub, Han Hao, Rémi Vaillancourt
Pryce pre-analysis adapted to some DAE solvers. Appl. Math. Comput. 217 (21) (2011)
Hemza Yagoub, Truong Nguyen-Ba, Rémi Vaillancourt
Variable-step variable-order 3-stage Hermite-Birkhoff-Obrechkoff DDE solver of order 4 to 14. Appl. Math. Comput. 217 (24) (2011)
Truong Nguyen-Ba, Huong Nguyen-Thu, Rémi Vaillancourt
Strong-Stability-Preserving, K-Step, 5- to 10-Stage, Hermite-Birkhoff Time-Discretizations of Order 12. Am. J. Comput. Math. 1 (2) (2011)
Vladan Bozic, Truong Nguyen-Ba, Rémi Vaillancourt
A three-stage, VSVO, Hermite-Birkhoff-Taylor, ODE solver. Appl. Math. Comput. 216 (2) (2010)
Truong Nguyen-Ba, Vladan Bozic, Emmanuel Kengne, Rémi Vaillancourt
A one-step 7-stage Hermite-Birkhoff-Taylor ODE solver of order 11. J. Comput. Appl. Math. 234 (1) (2010)
Truong Nguyen-Ba, Han Hao, Hemza Yagoub, Rémi Vaillancourt
One-step 5-stage Hermite-Birkhoff-Taylor ODE solver of order 12. Appl. Math. Comput. 211 (2) (2009)