In this contribution, three numerical models are considered and compared, with the main purpose of simulating the dynamic behavior of monolithic and multi-drum freestanding ancient stone columns. The behavior of such classical and historic structural elements, typical of the Mediterranean area and that are frequently subject to seismic actions, is characterized by a strong nonlinearity due to sliding and rocking. A simple and effective rigid beam model, able to numerically solve the equations of motion of the column also accounting for Housner’s hypotheses, is introduced for first and validated with respect to a software based on the Discrete Element Method (DEM), which has already proven its effectiveness in representing the behavior of columns and, more generally, masonry structures. Furthermore, a rigid block model accounting for the nonlinear behavior of the interfaces between the blocks is considered. On one hand, the rigid models can represent columns behavior with a not significant computational effort; on the other hand, the DEM is able to better describe the strong nonlinearity of columns behavior, with the detection of new contacts and the results in terms of collapse mechanisms characterized by large displacements that may be experienced by the blocks during the dynamic excitations. In this contribution several preliminary comparisons between the models are carried on by considering a multi-drum column and an equivalent monolithic one subject to a set of harmonic excitations with varying input frequency and acceleration amplitude.

Numerical models for simulating the dynamic behaviour of freestanding ancient columns

Daniele Baraldi;
2019-01-01

Abstract

In this contribution, three numerical models are considered and compared, with the main purpose of simulating the dynamic behavior of monolithic and multi-drum freestanding ancient stone columns. The behavior of such classical and historic structural elements, typical of the Mediterranean area and that are frequently subject to seismic actions, is characterized by a strong nonlinearity due to sliding and rocking. A simple and effective rigid beam model, able to numerically solve the equations of motion of the column also accounting for Housner’s hypotheses, is introduced for first and validated with respect to a software based on the Discrete Element Method (DEM), which has already proven its effectiveness in representing the behavior of columns and, more generally, masonry structures. Furthermore, a rigid block model accounting for the nonlinear behavior of the interfaces between the blocks is considered. On one hand, the rigid models can represent columns behavior with a not significant computational effort; on the other hand, the DEM is able to better describe the strong nonlinearity of columns behavior, with the detection of new contacts and the results in terms of collapse mechanisms characterized by large displacements that may be experienced by the blocks during the dynamic excitations. In this contribution several preliminary comparisons between the models are carried on by considering a multi-drum column and an equivalent monolithic one subject to a set of harmonic excitations with varying input frequency and acceleration amplitude.
2019
Compdyn 2019 Proceedings : 7. International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering,
Inglese
1526
1536
11
9786188284456
National Technical University of Athens
Atene
GRECIA
COMPDYN 2019 - 7th ECCOMAS Thematic Conference onComputational Methods in Structural Dynamics and Earthquake Engineering
24-26 June 2019
Crete, Greece
Internazionale
no
contributo
Comitato scientifico
https://2019.compdyn.org/proceedings/pdf/19968.pdf
Masonry, Columns, DEM, Rigid Beam Model, Dynamic response
open
info:eu-repo/semantics/conferenceObject
3
3. Contributo in atti di convegno (Proceedings)::3.1 Contributo in atti di convegno
Baraldi, Daniele; Milani, Gabriele; Sarhosis, Vasilis
273
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11578/277353
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