DYNAMIC CRUSHING PERFORMANCE ANALYSIS FOR AUXETIC HONEYCOMB STRUCTURE

The in-plane dynamic crushing behavior of a new honeycomb structure-the multi-re-entrant honeycomb and reentrant honeycomb topology possessing negative Poisson’s ratio was analyzed here. Firstly the finite element method of ANSYS /LS-DYNA was applied to examine the deformation modes of multi-re-entr...

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Main Authors: HOU XiuHui, YIN GuanSheng
Format: Article
Language:zho
Published: Editorial Office of Journal of Mechanical Strength 2016-01-01
Series:Jixie qiangdu
Subjects:
Online Access:http://www.jxqd.net.cn/thesisDetails#10.16579/j.issn.1001.9669.2016.05.001
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author HOU XiuHui
YIN GuanSheng
author_facet HOU XiuHui
YIN GuanSheng
author_sort HOU XiuHui
collection DOAJ
description The in-plane dynamic crushing behavior of a new honeycomb structure-the multi-re-entrant honeycomb and reentrant honeycomb topology possessing negative Poisson’s ratio was analyzed here. Firstly the finite element method of ANSYS /LS-DYNA was applied to examine the deformation modes of multi-re-entrant honeycomb and re-entrant honeycomb under different impact loads,where the physical mechanism for the auxetic effect on improving the dynamic crushing strength is revealed. Then the empirical formula of the dynamic crushing strength was deduced based on the classical theory model,where comparisons with the finite element results revealed the effectiveness of the proposed empirical formula. Higher dynamic crushing strength reveals that the re-entrant honeycomb possesses better energy absorption ability than conventional hexagon topology due to its antitraditional deformation mechanism.
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spelling doaj.art-5a257bd35f0b48bb963ec8e2607f21512023-08-01T07:43:09ZzhoEditorial Office of Journal of Mechanical StrengthJixie qiangdu1001-96692016-01-013890591030596719DYNAMIC CRUSHING PERFORMANCE ANALYSIS FOR AUXETIC HONEYCOMB STRUCTUREHOU XiuHuiYIN GuanShengThe in-plane dynamic crushing behavior of a new honeycomb structure-the multi-re-entrant honeycomb and reentrant honeycomb topology possessing negative Poisson’s ratio was analyzed here. Firstly the finite element method of ANSYS /LS-DYNA was applied to examine the deformation modes of multi-re-entrant honeycomb and re-entrant honeycomb under different impact loads,where the physical mechanism for the auxetic effect on improving the dynamic crushing strength is revealed. Then the empirical formula of the dynamic crushing strength was deduced based on the classical theory model,where comparisons with the finite element results revealed the effectiveness of the proposed empirical formula. Higher dynamic crushing strength reveals that the re-entrant honeycomb possesses better energy absorption ability than conventional hexagon topology due to its antitraditional deformation mechanism.http://www.jxqd.net.cn/thesisDetails#10.16579/j.issn.1001.9669.2016.05.001Multi-re-entrant honeycomb;Finite element simulation;Negative Poisson’s ratio;Dynamic crushing strength;Empirical formula
spellingShingle HOU XiuHui
YIN GuanSheng
DYNAMIC CRUSHING PERFORMANCE ANALYSIS FOR AUXETIC HONEYCOMB STRUCTURE
Jixie qiangdu
Multi-re-entrant honeycomb;Finite element simulation;Negative Poisson’s ratio;Dynamic crushing strength;Empirical formula
title DYNAMIC CRUSHING PERFORMANCE ANALYSIS FOR AUXETIC HONEYCOMB STRUCTURE
title_full DYNAMIC CRUSHING PERFORMANCE ANALYSIS FOR AUXETIC HONEYCOMB STRUCTURE
title_fullStr DYNAMIC CRUSHING PERFORMANCE ANALYSIS FOR AUXETIC HONEYCOMB STRUCTURE
title_full_unstemmed DYNAMIC CRUSHING PERFORMANCE ANALYSIS FOR AUXETIC HONEYCOMB STRUCTURE
title_short DYNAMIC CRUSHING PERFORMANCE ANALYSIS FOR AUXETIC HONEYCOMB STRUCTURE
title_sort dynamic crushing performance analysis for auxetic honeycomb structure
topic Multi-re-entrant honeycomb;Finite element simulation;Negative Poisson’s ratio;Dynamic crushing strength;Empirical formula
url http://www.jxqd.net.cn/thesisDetails#10.16579/j.issn.1001.9669.2016.05.001
work_keys_str_mv AT houxiuhui dynamiccrushingperformanceanalysisforauxetichoneycombstructure
AT yinguansheng dynamiccrushingperformanceanalysisforauxetichoneycombstructure