A platform for research: civil engineering, architecture and urbanism
A platform for research: civil engineering, architecture and urbanism
Development of infinite elements for simulation of unbounded media
Based on the elastic theory assumptions, an infinite element boundary which is frequency independent is derived. The infinite element development is based on mapping functions and viscous layer for damping propagating waves. In numerical modelling the general finite element software ANSYS using its User Programmable Features (UPF) is used. Related comparisons are done with PLAXIS and ABAQUS software. In simulation of propagating waves, the numerical approach is done considering several one-dimensional and two-dimensional wave propagation.
Development of infinite elements for simulation of unbounded media
Based on the elastic theory assumptions, an infinite element boundary which is frequency independent is derived. The infinite element development is based on mapping functions and viscous layer for damping propagating waves. In numerical modelling the general finite element software ANSYS using its User Programmable Features (UPF) is used. Related comparisons are done with PLAXIS and ABAQUS software. In simulation of propagating waves, the numerical approach is done considering several one-dimensional and two-dimensional wave propagation.
Development of infinite elements for simulation of unbounded media
Edip Kemal (author) / Sheshov Vlatko (author) / Bojadjieva Julijana (author) / Demir Aydin (author) / Ozturk Hakan (author)
2018
Article (Journal)
Electronic Resource
Unknown
Metadata by DOAJ is licensed under CC BY-SA 1.0
Advantages of Infinite Elements over Prespecified Boundary Conditions in Unbounded Problems
| British Library Online Contents | 2015
Advantages of Infinite Elements over Prespecified Boundary Conditions in Unbounded Problems
| Online Contents | 2015
Multi-wave transient and harmonic infinite elements for two-dimensional unbounded domain problems
| Online Contents | 1999
Transient Infinite Elements for Seepage Problems in Infinite Media
| British Library Online Contents | 1993