1. A cell-centered polynomial basis for efficient Galerkin predictors in the context of ADER finite volume schemes. The one-dimensional case. (12th October 2017) Authors: Montecinos, Gino I.; Balsara, Dinshaw S. Journal: Computers & fluids Issue: Volume 156(2017) Page Start: 220 Record Type: Journal Article View Content: Available online (eLD content is only available in our Reading Rooms) ↗
2. A simplified Cauchy-Kowalewskaya procedure for the local implicit solution of generalized Riemann problems of hyperbolic balance laws. (30th April 2020) Authors: Montecinos, Gino I.; Balsara, Dinshaw S. Journal: Computers & fluids Issue: Volume 202(2020) Page Start: Record Type: Journal Article View Content: Available online (eLD content is only available in our Reading Rooms) ↗
3. A strategy to implement Dirichlet boundary conditions in the context of ADER finite volume schemes. One-dimensional conservation laws. (25th November 2016) Authors: Montecinos, Gino I. Journal: Computers & fluids Issue: Volume 140 (2016) Page Start: 357 Record Type: Journal Article View Content: Available online (eLD content is only available in our Reading Rooms) ↗
4. A strategy to implement Dirichlet boundary conditions in the context of ADER finite volume schemes. One-dimensional conservation laws. (25th November 2016) Authors: Montecinos, Gino I. Journal: Computers & fluids Issue: Volume 140 (2016) Page Start: 357 Record Type: Journal Article View Content: Available online (eLD content is only available in our Reading Rooms) ↗
5. ADER scheme with a simplified solver for the generalized Riemann problem and an average ENO reconstruction procedure. Application to blood flow. (15th November 2022) Authors: Montecinos, Gino I.; Santacá, Andrea; Celant, Morena; Müller, Lucas O.; Toro, Eleuterio F. Journal: Computers & fluids Issue: Volume 248(2022) Page Start: Record Type: Journal Article View Content: Available online (eLD content is only available in our Reading Rooms) ↗