43rd International Conference on Boundary Elements and other Mesh Reduction Methods 2020

Memo

Theoretical advances and new foundations have been reported at the Conference for more than 40 years, helping to expand the range of applications as well as the type of materials in response to industrial and professional requirements. This ability to evolve is reflected in the history of the Conference which has ensured the success of the meetings as well as the establishment of a community of stakeholders. As design, analysis and manufacture become more integrated, the chances are that the users will be less aware of the capabilities of the analytical techniques that are at the core of the process. This reinforces the need to retain expertise in certain specialised areas of numerical methods, such as BEM/MRM, to ensure that all new tools perform satisfactorily in the integrated process. This well-established conference acts as a forum to discuss new ideas and critically compare results before the solution and tools are released to end users. The meeting welcomes all stakeholders interested in the methods and particularly the participation of young researchers. Their new contributions have been the principal reason why the conference has continued to evolve. Topics The following list covers some of the topics that can be presented at BEM/MRM 43. Papers on other subjects related to the objectives of the conference are also welcome. Advanced formulations Hybrid foundations Advanced meshless and mesh reduction methods Structural mechanics applications Solid mechanics Heat and mass transfer Electrical engineering and electromagnetics Computational methods Fluid flow modelling Damage mechanics and fracture Dynamics and vibrations Engineering applications Interfacing with other methods Coupling with design and manufacturing Solution of large systems of equations Fast multipole BEM H-matrices and wavelets Multiscale problems Applications in Biomedical engineering Particle-particle interaction methods Design optimisation and inverse problems Stochastic modelling Wave propagation phenomena