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20222025
most citedA modified equation analysis for immersed boundary methods based on volume penalization: applications to linear advection-diffusion and high-order discontinuous Galerkin schemes

8 citations · 16 across the 5 of their papers we have counts for

collaborators

5 papers

physics.flu-dyn2025

A High-Order Immersed Boundary Method for Fluid-Structure Interaction Problems

Yingjie Xia, Stefano Colombo, David Huergo +3

Accurate and efficient simulation of fluid-structure interaction (FSI) problems remains a central challenge in computational physics. High-order discontinuous Galerkin (DG) methods…

astro-ph.EP2025★ 1 cited

Century-Scale Effect of Climate Change on Meteorite Falls

Eloy Peña-Asensio, Denis Vida, Ingrid Cnossen +1

Climate change is inducing a global atmospheric contraction above the tropopause (~10 km), leading to systematic decrease in neutral air density. The impact of climate change on sm…

physics.flu-dyn2024★ 5 cited

Implementation of Immersed Boundaries via Volume Penalization in the Industrial Aeronautical Computational Fluid Dynamics Solver CODA

Jonatan Nunez, David Huergo, Diego Lodares +5

We present the implementation and validation of an immersed boundary volume penalization method in the computational fluid dynamics solver CODA (from ONERA, DLR, and Airbus). Our g…

math.NA2022★ 8 cited

A modified equation analysis for immersed boundary methods based on volume penalization: applications to linear advection-diffusion and high-order discontinuous Galerkin schemes

Victor J. Llorente, Jiaqing Kou, Eusebio Valero +1

The Immersed Boundary Method (IBM) is a popular numerical approach to impose boundary conditions without relying on body-fitted grids, thus reducing the costly effort of mesh gener…

physics.flu-dyn2022★ 2 cited

Jump penalty stabilisation techniques for under-resolved turbulence in discontinuous Galerkin schemes

Jiaqing Kou, Oscar A. Marino, Esteban Ferrer

Jump penalty stabilisation techniques have been recently proposed for continuous and discontinuous high order Galerkin schemes [1,2,3]. The stabilisation relies on the gradient or…