This paper presents a framework composed by Domain Decomposition Method (DDM) that integrates a local mesh refinement scheme based on Huygens' equivalence principle and the integration of multibranch basis functions for the efficient analysis of multiscale problems. The proposed method allows the improvement of the precision of the solution while the solving time is reduced via the decomposition of the problem.
Efficient Solution of Multi-Scale Problems with Localized Mesh Refinement Schemes and Huygens' Surfaces / Martin, V. F.; Serna, A.; Tobon, J.; Peng, Z.; Vipiana, F.. - ELETTRONICO. - (2022), pp. 930-931. (Intervento presentato al convegno 2022 IEEE International Symposium on Antennas and Propagation and USNC-URSI Radio Science Meeting, AP-S/URSI 2022 tenutosi a Denver, CO, USA nel 10-15 July 2022) [10.1109/AP-S/USNC-URSI47032.2022.9886659].
Efficient Solution of Multi-Scale Problems with Localized Mesh Refinement Schemes and Huygens' Surfaces
Tobon J.;Vipiana F.
2022
Abstract
This paper presents a framework composed by Domain Decomposition Method (DDM) that integrates a local mesh refinement scheme based on Huygens' equivalence principle and the integration of multibranch basis functions for the efficient analysis of multiscale problems. The proposed method allows the improvement of the precision of the solution while the solving time is reduced via the decomposition of the problem.File | Dimensione | Formato | |
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https://hdl.handle.net/11583/2982065