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An ALE method for penetration into sand utilizing optimization-based mesh motion

Publikation: Beitrag in FachzeitschriftArtikelForschungPeer-Review

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Externe Organisationen

  • Technische Universität Berlin
  • Ostbayerische Technische Hochschule Regensburg

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OriginalspracheEnglisch
Seiten (von - bis)241-249
Seitenumfang9
FachzeitschriftComputers and geotechnics
Jahrgang65
PublikationsstatusVeröffentlicht - 15 Jan. 2015

Abstract

The numerical simulation of penetration into sand is one of the most challenging problems in computational geomechanics. The paper presents an arbitrary Lagrangian-Eulerian (ALE) finite element method for plane and axisymmetric quasi-static penetration into sand which overcomes the problems associated with the classical approaches. An operator-split is applied which breaks up solution of the governing equations over a time step into a Lagrangian step, a mesh motion step, and a transport step. A unique feature of the ALE method is an advanced hypoplastic rate constitutive equation to realistically predict stress and density changes within the material even at large deformations. In addition, an efficient optimization-based algorithm has been implemented to smooth out the non-convexly distorted mesh regions that occur below a penetrator. Applications to shallow penetration and pile penetration are given which make use of the developments.

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An ALE method for penetration into sand utilizing optimization-based mesh motion. / Aubram, D.; Rackwitz, F.; Wriggers, P. et al.
in: Computers and geotechnics, Jahrgang 65, 15.01.2015, S. 241-249.

Publikation: Beitrag in FachzeitschriftArtikelForschungPeer-Review

Aubram D, Rackwitz F, Wriggers P, Savidis SA. An ALE method for penetration into sand utilizing optimization-based mesh motion. Computers and geotechnics. 2015 Jan 15;65:241-249. doi: 10.1016/j.compgeo.2014.12.012
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AU - Aubram, D.

AU - Rackwitz, F.

AU - Wriggers, P.

AU - Savidis, S. A.

N1 - Funding information: The presented research work was carried out under the financial support from the German Research Foundation (DFG), Grants SA 310/21-1 and SA 310/21-2 , which is gratefully acknowledged.

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KW - Arbitrary lagrangian-eulerian

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