No Cover Image

Journal article 532 views 509 downloads

Simulating Fractures with Bonded Discrete Element Method

Jia-Ming Lu, Chenfeng Li Orcid Logo, Geng-Chen Cao, Shi-Min Hu

IEEE Transactions on Visualization and Computer Graphics, Volume: 28, Issue: 12, Pages: 1 - 1

Swansea University Author: Chenfeng Li Orcid Logo

Check full text

DOI (Published version): 10.1109/tvcg.2021.3106738

Abstract

Along with motion and deformation, fracture is a fundamental behaviour for solid materials, playing a critical role in physically-based animation. Many simulation methods including both continuum and discrete approaches have been used by the graphics community to animate fractures for various materi...

Full description

Published in: IEEE Transactions on Visualization and Computer Graphics
ISSN: 1077-2626 1941-0506
Published: Institute of Electrical and Electronics Engineers (IEEE) 2021
Online Access: Check full text

URI: https://cronfa.swan.ac.uk/Record/cronfa58105
Tags: Add Tag
No Tags, Be the first to tag this record!
first_indexed 2021-09-27T09:55:30Z
last_indexed 2023-01-11T14:38:28Z
id cronfa58105
recordtype SURis
fullrecord <?xml version="1.0"?><rfc1807><datestamp>2023-01-05T13:27:31.0987377</datestamp><bib-version>v2</bib-version><id>58105</id><entry>2021-09-27</entry><title>Simulating Fractures with Bonded Discrete Element Method</title><swanseaauthors><author><sid>82fe170d5ae2c840e538a36209e5a3ac</sid><ORCID>0000-0003-0441-211X</ORCID><firstname>Chenfeng</firstname><surname>Li</surname><name>Chenfeng Li</name><active>true</active><ethesisStudent>false</ethesisStudent></author></swanseaauthors><date>2021-09-27</date><deptcode>CIVL</deptcode><abstract>Along with motion and deformation, fracture is a fundamental behaviour for solid materials, playing a critical role in physically-based animation. Many simulation methods including both continuum and discrete approaches have been used by the graphics community to animate fractures for various materials. However, compared with motion and deformation, fracture remains a challenging task for simulation, because the material's geometry, topology and mechanical states all undergo continuous (and sometimes chaotic) changes as fragmentation develops. Recognizing the discontinuous nature of fragmentation, we propose a discrete approach, namely the Bonded Discrete Element Method (BDEM), for fracture simulation. The research of BDEM in engineering has been growing rapidly in recent years, while its potential in graphics has not been explored. We also introduce several novel changes to BDEM to make it more suitable for animation design. Compared with other fracture simulation methods, the BDEM has some attractive benefits, e.g. efficient handling of multiple fractures, simple formulation and implementation, and good scaling consistency. But it also has some critical weaknesses, e.g. high computational cost, which demand further research. A number of examples are presented to demonstrate the pros and cons, which are then highlighted in the conclusion and discussion.</abstract><type>Journal Article</type><journal>IEEE Transactions on Visualization and Computer Graphics</journal><volume>28</volume><journalNumber>12</journalNumber><paginationStart>1</paginationStart><paginationEnd>1</paginationEnd><publisher>Institute of Electrical and Electronics Engineers (IEEE)</publisher><placeOfPublication/><isbnPrint/><isbnElectronic/><issnPrint>1077-2626</issnPrint><issnElectronic>1941-0506</issnElectronic><keywords/><publishedDay>26</publishedDay><publishedMonth>8</publishedMonth><publishedYear>2021</publishedYear><publishedDate>2021-08-26</publishedDate><doi>10.1109/tvcg.2021.3106738</doi><url/><notes/><college>COLLEGE NANME</college><department>Civil Engineering</department><CollegeCode>COLLEGE CODE</CollegeCode><DepartmentCode>CIVL</DepartmentCode><institution>Swansea University</institution><apcterm/><funders/><projectreference/><lastEdited>2023-01-05T13:27:31.0987377</lastEdited><Created>2021-09-27T10:50:39.8781592</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>Jia-Ming</firstname><surname>Lu</surname><order>1</order></author><author><firstname>Chenfeng</firstname><surname>Li</surname><orcid>0000-0003-0441-211X</orcid><order>2</order></author><author><firstname>Geng-Chen</firstname><surname>Cao</surname><order>3</order></author><author><firstname>Shi-Min</firstname><surname>Hu</surname><order>4</order></author></authors><documents><document><filename>58105__21036__f3e5ff2a2fd141d9b5377cd1bdda5b32.pdf</filename><originalFilename>58105.pdf</originalFilename><uploaded>2021-09-28T15:15:01.8449459</uploaded><type>Output</type><contentLength>11506704</contentLength><contentType>application/pdf</contentType><version>Accepted Manuscript</version><cronfaStatus>true</cronfaStatus><documentNotes>https://creativecommons.org/licenses/by-nc-nd/3.0/</documentNotes><copyrightCorrect>true</copyrightCorrect><language>eng</language><licence>https://creativecommons.org/licenses/by-nc-nd/3.0/</licence></document></documents><OutputDurs/></rfc1807>
spelling 2023-01-05T13:27:31.0987377 v2 58105 2021-09-27 Simulating Fractures with Bonded Discrete Element Method 82fe170d5ae2c840e538a36209e5a3ac 0000-0003-0441-211X Chenfeng Li Chenfeng Li true false 2021-09-27 CIVL Along with motion and deformation, fracture is a fundamental behaviour for solid materials, playing a critical role in physically-based animation. Many simulation methods including both continuum and discrete approaches have been used by the graphics community to animate fractures for various materials. However, compared with motion and deformation, fracture remains a challenging task for simulation, because the material's geometry, topology and mechanical states all undergo continuous (and sometimes chaotic) changes as fragmentation develops. Recognizing the discontinuous nature of fragmentation, we propose a discrete approach, namely the Bonded Discrete Element Method (BDEM), for fracture simulation. The research of BDEM in engineering has been growing rapidly in recent years, while its potential in graphics has not been explored. We also introduce several novel changes to BDEM to make it more suitable for animation design. Compared with other fracture simulation methods, the BDEM has some attractive benefits, e.g. efficient handling of multiple fractures, simple formulation and implementation, and good scaling consistency. But it also has some critical weaknesses, e.g. high computational cost, which demand further research. A number of examples are presented to demonstrate the pros and cons, which are then highlighted in the conclusion and discussion. Journal Article IEEE Transactions on Visualization and Computer Graphics 28 12 1 1 Institute of Electrical and Electronics Engineers (IEEE) 1077-2626 1941-0506 26 8 2021 2021-08-26 10.1109/tvcg.2021.3106738 COLLEGE NANME Civil Engineering COLLEGE CODE CIVL Swansea University 2023-01-05T13:27:31.0987377 2021-09-27T10:50:39.8781592 Faculty of Science and Engineering School of Aerospace, Civil, Electrical, General and Mechanical Engineering - Civil Engineering Jia-Ming Lu 1 Chenfeng Li 0000-0003-0441-211X 2 Geng-Chen Cao 3 Shi-Min Hu 4 58105__21036__f3e5ff2a2fd141d9b5377cd1bdda5b32.pdf 58105.pdf 2021-09-28T15:15:01.8449459 Output 11506704 application/pdf Accepted Manuscript true https://creativecommons.org/licenses/by-nc-nd/3.0/ true eng https://creativecommons.org/licenses/by-nc-nd/3.0/
title Simulating Fractures with Bonded Discrete Element Method
spellingShingle Simulating Fractures with Bonded Discrete Element Method
Chenfeng Li
title_short Simulating Fractures with Bonded Discrete Element Method
title_full Simulating Fractures with Bonded Discrete Element Method
title_fullStr Simulating Fractures with Bonded Discrete Element Method
title_full_unstemmed Simulating Fractures with Bonded Discrete Element Method
title_sort Simulating Fractures with Bonded Discrete Element Method
author_id_str_mv 82fe170d5ae2c840e538a36209e5a3ac
author_id_fullname_str_mv 82fe170d5ae2c840e538a36209e5a3ac_***_Chenfeng Li
author Chenfeng Li
author2 Jia-Ming Lu
Chenfeng Li
Geng-Chen Cao
Shi-Min Hu
format Journal article
container_title IEEE Transactions on Visualization and Computer Graphics
container_volume 28
container_issue 12
container_start_page 1
publishDate 2021
institution Swansea University
issn 1077-2626
1941-0506
doi_str_mv 10.1109/tvcg.2021.3106738
publisher Institute of Electrical and Electronics Engineers (IEEE)
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 Along with motion and deformation, fracture is a fundamental behaviour for solid materials, playing a critical role in physically-based animation. Many simulation methods including both continuum and discrete approaches have been used by the graphics community to animate fractures for various materials. However, compared with motion and deformation, fracture remains a challenging task for simulation, because the material's geometry, topology and mechanical states all undergo continuous (and sometimes chaotic) changes as fragmentation develops. Recognizing the discontinuous nature of fragmentation, we propose a discrete approach, namely the Bonded Discrete Element Method (BDEM), for fracture simulation. The research of BDEM in engineering has been growing rapidly in recent years, while its potential in graphics has not been explored. We also introduce several novel changes to BDEM to make it more suitable for animation design. Compared with other fracture simulation methods, the BDEM has some attractive benefits, e.g. efficient handling of multiple fractures, simple formulation and implementation, and good scaling consistency. But it also has some critical weaknesses, e.g. high computational cost, which demand further research. A number of examples are presented to demonstrate the pros and cons, which are then highlighted in the conclusion and discussion.
published_date 2021-08-26T04:14:22Z
_version_ 1763753970426183680
score 11.013641

Similar Items