Static and Dynamic Crack Propagation in Brittle Materials with XFEM
The aim of this thesis is the simulation of progressive damage in brittle materials due to cracking. With this aim, the mathematical crack model will be solved using the eXtended Finite Element Method for the spatial discretization and time integration schemes for the numerical integration in the ti...
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| Formato: | Libro |
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Kassel University Press GmbH_Legacy
2013
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| Acceso en línea: | Ver este registro en EBSCOhost |
| fields | @attributes: recordID: 1 pdfLink: plink: https://search.ebscohost.com/login.aspx?direct=true&db=nlebk&AN=881698&site=ehost-live header: @attributes: shortDbName: nlebk uiTerm: 881698 longDbName: eBook Collection (EBSCOhost) uiTag: AN controlInfo: bkinfo: btl: Static and Dynamic Crack Propagation in Brittle Materials with XFEM aug: au: Wagner Petri Fleming sertl: Schriftenreihe Fachgebiet Baumechanik/Baudynamik isbn: 9783862194360 9783862194377 imageinfo: pubinfo: dt: @attributes: year: 2013 month: 01 day: 01 dtAvail: @attributes: year: 2014 month: 11 day: 04 vid: 00003 pub: Kassel University Press GmbH_Legacy pubContract: Kassel University Press GmbH place: Kassel, Germany price: 0.01 limitsGroup: maxCheckoutDays: 1500 pda: N printPagesOffline: 100 printPagesOnline: 100 previewPages: 10000 prePubGroup: dewey: @attributes: class: 511.8 item: 511 .8 lc: @attributes: class: QA401 .W346 2013eb item: QA 401 .W346 2013eb artinfo: ui: 881698 891397205 formats: fmt: @attributes: type: EB doid: NL$881698$PDF caption: PDF download: Y tig: atl: Static and Dynamic Crack Propagation in Brittle Materials with XFEM ptl: Static and Dynamic Crack Propagation in Brittle Materials with XFEM aug: au: Wagner Petri Fleming su: Mathematical models sug: subj: MATHEMATICS / General Mathematical models ab: The aim of this thesis is the simulation of progressive damage in brittle materials due to cracking. With this aim, the mathematical crack model will be solved using the eXtended Finite Element Method for the spatial discretization and time integration schemes for the numerical integration in the time domain. The time integration schemes considered are the Generalized-α method, the continuous GALERKIN method and the discontinuous GALERKIN method. pubtype: eBook doctype: Book ougenre: Book language: English copyright: @attributes: flag: N copyrightText: holdings: @attributes: islocal: N |
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