Modelling of Soil Structure Interaction by Applying a Hypoplastic Material Behaviour Within Mortar Contact Formulation

verfasst von
P. Dziewiecki, C. Weißenfels, P. Wriggers
Abstract

The main goal of the project is the realistic simulation of pile installation processes. By considering this processes prediction of soil behaviour using numerical simulation is used. The boundary conditions, here the external loads, are the contact forces between soil and structure. For correct prediction of the external loads a suitable contact and friction model is required. During the relative movement of a pile or generally a body with a rough surface within sand, a shear zone actually develops within the sand, directly to the contacting surfaces. Thus the interaction behaviour between sand and pile results in varying coefficient of friction, which is assumed as a quantity dependent on the stress state within sand body near to the contact surface. This assumption leads to an extension of the classical formulation of friction laws used within the contact mechanics framework related to the inelastic material behaviour. As constitutive law a hypoplastic material model is used, which represents volume changing effects of sand due to loading, which are specific for granular media. The discretisation of the contact constraints based on mortar method will be described. A robust hypoplastic model will be depicted. A proposed projection procedure for calculating the coefficient of friction exploiting the mentioned localisation of the contact surfaces and thus the analogy of simple shear and triaxial test behaviour of sand will be described. For the validation of the finite element model the results are compared with experimental data obtained within a specific large scale shear test.

Organisationseinheit(en)
Institut für Kontinuumsmechanik
Typ
Artikel
Journal
Lecture Notes in Applied and Computational Mechanics
Band
77
Seiten
59-72
Anzahl der Seiten
14
ISSN
1613-7736
Publikationsdatum
12.06.2015
Publikationsstatus
Veröffentlicht
Peer-reviewed
Ja
ASJC Scopus Sachgebiete
Maschinenbau, Theoretische Informatik und Mathematik
Elektronische Version(en)
https://doi.org/10.1007/978-3-319-18170-7_4 (Zugang: Geschlossen)
 

Details im Forschungsportal „Research@Leibniz University“