No Cover Image

E-Thesis 43 views 17 downloads

A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics / THOMAS GIUSTO

Swansea University Author: THOMAS GIUSTO

  • 2024_DiGiusto_T.final.67070.pdf

    PDF | E-Thesis – open access

    Copyright: The Author, Thomas B. J. Di Giusto, 2024

    Download (153.2MB)

DOI (Published version): 10.23889/SUThesis.67070

Abstract

In the realm of Computer-Aided Engineering applied to fast solid dynamics, the intricate mechanical behaviours exhibited by materials when subjected to strong dynamic forces, high speed impacts and complex interactions are modelled efficiently and with high fidelity.Employed in diverse fields such as ae...

Full description

Published: Swansea University, Wales, UK 2024
Institution: Swansea University
Degree level: Doctoral
Degree name: Ph.D
Supervisor: Gil, A., J.; Lee, C., H.; Huerta, A.; and Giacomini, M.
URI: https://cronfa.swan.ac.uk/Record/cronfa67070
Tags: Add Tag
No Tags, Be the first to tag this record!
first_indexed 2024-07-11T12:21:50Z
last_indexed 2024-07-11T12:21:50Z
id cronfa67070
recordtype RisThesis
fullrecord <?xml version="1.0" encoding="utf-8"?><rfc1807 xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:xsd="http://www.w3.org/2001/XMLSchema"><bib-version>v2</bib-version><id>67070</id><entry>2024-07-11</entry><title>A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics</title><swanseaauthors><author><sid>1136684f6012f013cf11c7b6ee84a8e6</sid><firstname>THOMAS</firstname><surname>GIUSTO</surname><name>THOMAS GIUSTO</name><active>true</active><ethesisStudent>false</ethesisStudent></author></swanseaauthors><date>2024-07-11</date><abstract>In the realm of Computer-Aided Engineering applied to fast solid dynamics, the intricate mechanical behaviours exhibited by materials when subjected to strong dynamic forces, high speed impacts and complex interactions are modelled efficiently and with high fidelity.Employed in diverse fields such as aerospace, automotive, defence and more, the principal interest is to simulate and comprehend the responses of solids, providing insights into stress propagation and deformation patterns. However, the pursuit of such ambitious goals faces inherent limitations: the accurate representation of material behaviours is an ongoing challenge, and the intricate interplay between simulation accuracy and computational efficiency demands thoughtful insights. More specifically, the chosen kinematics paradigm and the discretisation of the continuum often restrict numerical frameworks in the array of problems they can simulate. Simulations in fast solid dynamics may feature locking, numerical instabilities, checker-boarding, or other difficulties related to the nonlinear nature of the equations of state.In the objective to address the aforementioned shortcomings, this thesis will build on the set of equations introduced in [1, 2] by developing a new mixed formulation based on first-order hyperbolic equations and written with the Arbitrary Lagrangian-Eulerian viewpoint. That approach, used here to describe solid bodies and studied by [3–6], aims at circumventing bottlenecks of Lagrangian and Eulerian methods by distinguishing the behaviour of the mesh from the evolution of the continuum. The ALE formulation introduces a referential (fixed) domain separate from the spatial and material domains and used for motion description. The computational mesh partially follows the material points to reduce element distortion. A key aspect of this work is to adapt the mesh via solving dedicated conservation laws incorporated in a general mixed formulation, removing the need of an ad hoc procedure. The ALE methodology shows promise in addressing challenges in large strain solid dynamics, including hyper-velocity dynamic impact/contact and crack propagation.An acoustic Riemann solver based on upwinding stabilisation, as well as a linear gradient reconstruction, will be used to counteract instabilities brought by the Vertex-Centred Finite Volume Method employed in the framework, and to enhance the overall accuracy.he nonlinear hardening laws will be solved using a Newton-Raphson algorithm. The new framework introduced in this work will be implemented from scratch on the open-source platform OpenFOAM, a tool of choice in industrial and academic environments. The time integration will be tackled by the multi-stage Total Variation Diminishing Runge-Kutta method. Eventually, the robustness and accuracy of the novel computational framework will be examined through a series of challenging numerical examples involving complex body deformations, as well as plastic and thermal considerations.</abstract><type>E-Thesis</type><journal/><volume/><journalNumber/><paginationStart/><paginationEnd/><publisher/><placeOfPublication>Swansea University, Wales, UK</placeOfPublication><isbnPrint/><isbnElectronic/><issnPrint/><issnElectronic/><keywords>Fast Solid Dynamics, Conservation laws, Arbirtary Langrangian Euerien, Large Strain</keywords><publishedDay>19</publishedDay><publishedMonth>6</publishedMonth><publishedYear>2024</publishedYear><publishedDate>2024-06-19</publishedDate><doi>10.23889/SUThesis.67070</doi><url/><notes>A selection of content is redacted or is partially redacted from this thesis to protect sensitive and personal information.</notes><college>COLLEGE NANME</college><CollegeCode>COLLEGE CODE</CollegeCode><institution>Swansea University</institution><supervisor>Gil, A., J.; Lee, C., H.; Huerta, A.; and Giacomini, M.</supervisor><degreelevel>Doctoral</degreelevel><degreename>Ph.D</degreename><degreesponsorsfunders>Marie-Curie ITN-EJD ProTechTion programme</degreesponsorsfunders><apcterm/><funders>Marie-Curie ITN-EJD ProTechTion programme</funders><projectreference/><lastEdited>2024-07-11T13:26:23.9638145</lastEdited><Created>2024-07-11T13:06:54.0405811</Created><path><level id="1">Faculty of Science and Engineering</level><level id="2">School of Aerospace, Civil, Electrical, General and Mechanical Engineering - Civil Engineering</level></path><authors><author><firstname>THOMAS</firstname><surname>GIUSTO</surname><order>1</order></author></authors><documents><document><filename>67070__30881__40701002923549c4ab778d62453c79cf.pdf</filename><originalFilename>2024_DiGiusto_T.final.67070.pdf</originalFilename><uploaded>2024-07-11T13:20:33.2755165</uploaded><type>Output</type><contentLength>160645469</contentLength><contentType>application/pdf</contentType><version>E-Thesis – open access</version><cronfaStatus>true</cronfaStatus><documentNotes>Copyright: The Author, Thomas B. J. Di Giusto, 2024</documentNotes><copyrightCorrect>true</copyrightCorrect><language>eng</language></document></documents><OutputDurs/></rfc1807>
spelling v2 67070 2024-07-11 A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics 1136684f6012f013cf11c7b6ee84a8e6 THOMAS GIUSTO THOMAS GIUSTO true false 2024-07-11 In the realm of Computer-Aided Engineering applied to fast solid dynamics, the intricate mechanical behaviours exhibited by materials when subjected to strong dynamic forces, high speed impacts and complex interactions are modelled efficiently and with high fidelity.Employed in diverse fields such as aerospace, automotive, defence and more, the principal interest is to simulate and comprehend the responses of solids, providing insights into stress propagation and deformation patterns. However, the pursuit of such ambitious goals faces inherent limitations: the accurate representation of material behaviours is an ongoing challenge, and the intricate interplay between simulation accuracy and computational efficiency demands thoughtful insights. More specifically, the chosen kinematics paradigm and the discretisation of the continuum often restrict numerical frameworks in the array of problems they can simulate. Simulations in fast solid dynamics may feature locking, numerical instabilities, checker-boarding, or other difficulties related to the nonlinear nature of the equations of state.In the objective to address the aforementioned shortcomings, this thesis will build on the set of equations introduced in [1, 2] by developing a new mixed formulation based on first-order hyperbolic equations and written with the Arbitrary Lagrangian-Eulerian viewpoint. That approach, used here to describe solid bodies and studied by [3–6], aims at circumventing bottlenecks of Lagrangian and Eulerian methods by distinguishing the behaviour of the mesh from the evolution of the continuum. The ALE formulation introduces a referential (fixed) domain separate from the spatial and material domains and used for motion description. The computational mesh partially follows the material points to reduce element distortion. A key aspect of this work is to adapt the mesh via solving dedicated conservation laws incorporated in a general mixed formulation, removing the need of an ad hoc procedure. The ALE methodology shows promise in addressing challenges in large strain solid dynamics, including hyper-velocity dynamic impact/contact and crack propagation.An acoustic Riemann solver based on upwinding stabilisation, as well as a linear gradient reconstruction, will be used to counteract instabilities brought by the Vertex-Centred Finite Volume Method employed in the framework, and to enhance the overall accuracy.he nonlinear hardening laws will be solved using a Newton-Raphson algorithm. The new framework introduced in this work will be implemented from scratch on the open-source platform OpenFOAM, a tool of choice in industrial and academic environments. The time integration will be tackled by the multi-stage Total Variation Diminishing Runge-Kutta method. Eventually, the robustness and accuracy of the novel computational framework will be examined through a series of challenging numerical examples involving complex body deformations, as well as plastic and thermal considerations. E-Thesis Swansea University, Wales, UK Fast Solid Dynamics, Conservation laws, Arbirtary Langrangian Euerien, Large Strain 19 6 2024 2024-06-19 10.23889/SUThesis.67070 A selection of content is redacted or is partially redacted from this thesis to protect sensitive and personal information. COLLEGE NANME COLLEGE CODE Swansea University Gil, A., J.; Lee, C., H.; Huerta, A.; and Giacomini, M. Doctoral Ph.D Marie-Curie ITN-EJD ProTechTion programme Marie-Curie ITN-EJD ProTechTion programme 2024-07-11T13:26:23.9638145 2024-07-11T13:06:54.0405811 Faculty of Science and Engineering School of Aerospace, Civil, Electrical, General and Mechanical Engineering - Civil Engineering THOMAS GIUSTO 1 67070__30881__40701002923549c4ab778d62453c79cf.pdf 2024_DiGiusto_T.final.67070.pdf 2024-07-11T13:20:33.2755165 Output 160645469 application/pdf E-Thesis – open access true Copyright: The Author, Thomas B. J. Di Giusto, 2024 true eng
title A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics
spellingShingle A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics
THOMAS GIUSTO
title_short A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics
title_full A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics
title_fullStr A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics
title_full_unstemmed A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics
title_sort A Novel Arbitrary Lagrangian Eulerian Framework for Large Strain Solid Dynamics
author_id_str_mv 1136684f6012f013cf11c7b6ee84a8e6
author_id_fullname_str_mv 1136684f6012f013cf11c7b6ee84a8e6_***_THOMAS GIUSTO
author THOMAS GIUSTO
author2 THOMAS GIUSTO
format E-Thesis
publishDate 2024
institution Swansea University
doi_str_mv 10.23889/SUThesis.67070
college_str Faculty of Science and Engineering
hierarchytype
hierarchy_top_id facultyofscienceandengineering
hierarchy_top_title Faculty of Science and Engineering
hierarchy_parent_id facultyofscienceandengineering
hierarchy_parent_title Faculty of Science and Engineering
department_str School of Aerospace, Civil, Electrical, General and Mechanical Engineering - Civil Engineering{{{_:::_}}}Faculty of Science and Engineering{{{_:::_}}}School of Aerospace, Civil, Electrical, General and Mechanical Engineering - Civil Engineering
document_store_str 1
active_str 0
description In the realm of Computer-Aided Engineering applied to fast solid dynamics, the intricate mechanical behaviours exhibited by materials when subjected to strong dynamic forces, high speed impacts and complex interactions are modelled efficiently and with high fidelity.Employed in diverse fields such as aerospace, automotive, defence and more, the principal interest is to simulate and comprehend the responses of solids, providing insights into stress propagation and deformation patterns. However, the pursuit of such ambitious goals faces inherent limitations: the accurate representation of material behaviours is an ongoing challenge, and the intricate interplay between simulation accuracy and computational efficiency demands thoughtful insights. More specifically, the chosen kinematics paradigm and the discretisation of the continuum often restrict numerical frameworks in the array of problems they can simulate. Simulations in fast solid dynamics may feature locking, numerical instabilities, checker-boarding, or other difficulties related to the nonlinear nature of the equations of state.In the objective to address the aforementioned shortcomings, this thesis will build on the set of equations introduced in [1, 2] by developing a new mixed formulation based on first-order hyperbolic equations and written with the Arbitrary Lagrangian-Eulerian viewpoint. That approach, used here to describe solid bodies and studied by [3–6], aims at circumventing bottlenecks of Lagrangian and Eulerian methods by distinguishing the behaviour of the mesh from the evolution of the continuum. The ALE formulation introduces a referential (fixed) domain separate from the spatial and material domains and used for motion description. The computational mesh partially follows the material points to reduce element distortion. A key aspect of this work is to adapt the mesh via solving dedicated conservation laws incorporated in a general mixed formulation, removing the need of an ad hoc procedure. The ALE methodology shows promise in addressing challenges in large strain solid dynamics, including hyper-velocity dynamic impact/contact and crack propagation.An acoustic Riemann solver based on upwinding stabilisation, as well as a linear gradient reconstruction, will be used to counteract instabilities brought by the Vertex-Centred Finite Volume Method employed in the framework, and to enhance the overall accuracy.he nonlinear hardening laws will be solved using a Newton-Raphson algorithm. The new framework introduced in this work will be implemented from scratch on the open-source platform OpenFOAM, a tool of choice in industrial and academic environments. The time integration will be tackled by the multi-stage Total Variation Diminishing Runge-Kutta method. Eventually, the robustness and accuracy of the novel computational framework will be examined through a series of challenging numerical examples involving complex body deformations, as well as plastic and thermal considerations.
published_date 2024-06-19T13:26:23Z
_version_ 1804285544339865600
score 11.016079