Modelling wave propagation in two-dimensional structures using finite element analysis
By Brian R. Mace, E. Manconi. 2008
391 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Civil and Structural Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/d3c7246d6669e7612894db4ebf5f55144912fcef
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Biomedical Engineering
- Jean-Mathieu Mencik
- Mohamed Ichchou
- Massimo Ruzzene
- C. Willberg
- M. Collet
- Morvan Ouisse
- Sascha Duczek
In Civil and Structural Engineering
- Jean-Mathieu Mencik
- Mohamed Ichchou
- Massimo Ruzzene
- C. Willberg
- M. Collet
- Morvan Ouisse
- Sascha Duczek
- Srinivasan Gopalakrishnan
In Mechanics of Materials
- Jean-Mathieu Mencik
- J. M. Perez
- Mohamed Ichchou
- David Schmicker
- Massimo Ruzzene
- C. Willberg
- M. Collet
- Ulrich Gabbert
Citations in the corpus
- Floquet–Bloch decomposition for the computation of dispersion of two-dimensional periodic, damped mechanical systems ☆ (2011, positive): “By using WFE technique, one can introduce structural or viscous damping, as indicated in Duhamel (2007) or Mace and Manconi (2008).”
- New advances in the forced response computation of periodic structures using the wave finite element (WFE) method (2014, methodology): “Besides, the WFE method has been applied to describe the plane wave propagation in infinite twodimensional structures [10].”
- Comparison of different higher order finite element schemes for the simulation of Lamb waves (2012, methodology): “In this regard analytical methods [12], semi-analytical and wave finite element methods (SAFE, WFE) [5,13–15] offer fast and accurate results.”