Periodic Reporting for period 1 - SURFING (Flow on thin fluid sheets)
Período documentado: 2020-11-01 hasta 2022-10-31
This project developed a new computational framework to model thin film flow. Unlike existing methods, the proposed method is not just able to model not just the evolution of thin fluid films, but it can also predict the formation and break up of thin fluid sheets. A further advantage of the new framework, referred to as the Discrete Droplet Method (DDM), is that it can predict the evolution of thin fluid films on moving surfaces of any shape. Proof-of-concept applications have shown that this method can significantly benefit rain-on-car applications in the automotive industry to track how rainwater moves over a car, and where it collects.
We further developed a model adaptive framework to couple surface and bulk flow. The newly developed DDM for modelling surface flow was coupled with an existing and popular Navier-Stokes solver for bulk fluid flow. Through various examples, we showed that the newly developed model adaptive framework can significantly speed up simulations of coupled bulk surface flow, with one application showing an almost 20x speed-up.
One of the key challenges solved during this project was determining the appropriate coupling and conservation constraints for data transfer between the thin film and bulk flow models. For this, we developed a new framework for volume and mass conservation in meshfree methods, followed by a new paradigm to couple meshfree and particle methods.
The results of this project have been disseminated through peer-reviewed journal articles and talks at international conferences and workshops.
From a wider perspective, the work of this project has shown, for the first time, how different computational models can be adaptively coupled. Here, the coupling interface was determined automatically within the simulations. This work has established the guidelines for adaptive coupling between two computational models, and has the potential to be extended to a wide variety of applications.
One of the benefits of this project is that it established a close collaboration between the University of Luxembourg, the Justus Leibig University of Giessen in Germany and the Fraunhofer institute of industrial mathematics ITWM in Germany. This ensures that the results of the project can be exploited in both scientific and industrial avenues in the future.