Jesus Blanco Bojato
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Jesus Blanco Bojato has a total of 2 co-authors. Here are the top co-authors by number of shared publications:
- Carlos Arturo Vega
Departamento de Matemáticas y Estadística, Universidad del Norte, Barranquilla 080001, Colombia
2 shared publications - Sonia Valbuena Duarte
Universidad del Atlántico, Barranquilla, Colombia
2 shared publications
Latest Publications
- Open Access
- 26 January 2024
- Published by MDPI AG in Mathematics
- Vol. 12 (3) , 407
A Steady-State-Preserving Numerical Scheme for One-Dimensional Blood Flow Model
In this work, an entropy-stable and well-balanced numerical scheme for a one-dimensional blood flow model is presented. Such a scheme was obtained from an explicit entropy-conservative flux along with a second-order discretisation of the source term by using centred finite differences. We prove that the scheme is entropy-stable and preserves steady-state solutions. In addition, some numerical examples are included to test the performance of the proposed scheme.
- 26 January 2024
- Published by MDPI AG in Mathematics
- Vol. 12 (3) , 407
Open AccessA Steady-State-Preserving Numerical Scheme for One-Dimensional Blood Flow Model
In this work, an entropy-stable and well-balanced numerical scheme for a one-dimensional blood flow model is presented. Such a scheme was obtained from an explicit entropy-conservative flux along with a second-order discretisation of the source term by using centred finite differences. We prove that the scheme is entropy-stable and preserves steady-state solutions. In addition, some numerical examples are included to test the performance of the proposed scheme.
- Open Access
- 25 October 2023
- Published by MDPI AG in Preprints.org
A Steady State Preserving Numerical Scheme for One-Dimensional Blood Flow Model
In this work, an entropy-stable and well-balanced numerical scheme for a one-dimensional blood flow model is presented. Such scheme is obtained from an explicit entropy conservative flux along with a second order discretization of the source term by using centered finite differences. We prove that the scheme is entropy-stable and preserves steady-states solutions. In addition, some numerical examples are included to test the performance of the proposed scheme.
- 25 October 2023
- Published by MDPI AG in Preprints.org
Open AccessA Steady State Preserving Numerical Scheme for One-Dimensional Blood Flow Model
In this work, an entropy-stable and well-balanced numerical scheme for a one-dimensional blood flow model is presented. Such scheme is obtained from an explicit entropy conservative flux along with a second order discretization of the source term by using centered finite differences. We prove that the scheme is entropy-stable and preserves steady-states solutions. In addition, some numerical examples are included to test the performance of the proposed scheme.