Research on the Transportation of Low-Strength Composites Sheets
The novel non-combustible sandwich panel is extremely fragile in manufacturing and cannot be tensioned between rolls. Previous studies on the roll-to-roll system, which mainly focused on the high-tension situations and little described the low-strength materials, are insufficient. To explore the tra...
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doaj-562bf406c7b64c3b88fde78695c4ebcb2020-11-24T22:14:26ZengMDPI AGApplied Sciences2076-34172017-12-01814110.3390/app8010041app8010041Research on the Transportation of Low-Strength Composites SheetsRenhe Ji0Baohua Chang1Li Wang2Wenzhu Wang3Dong Du4Department of Mechanical Engineering, Tsinghua University, 30 Shuangqing Rd., Beijing 100084, ChinaDepartment of Mechanical Engineering, Tsinghua University, 30 Shuangqing Rd., Beijing 100084, ChinaDepartment of Mechanical Engineering, Tsinghua University, 30 Shuangqing Rd., Beijing 100084, ChinaDepartment of Mechanical Engineering, Tsinghua University, 30 Shuangqing Rd., Beijing 100084, ChinaDepartment of Mechanical Engineering, Tsinghua University, 30 Shuangqing Rd., Beijing 100084, ChinaThe novel non-combustible sandwich panel is extremely fragile in manufacturing and cannot be tensioned between rolls. Previous studies on the roll-to-roll system, which mainly focused on the high-tension situations and little described the low-strength materials, are insufficient. To explore the transportation of low-strength materials, we study the tension distribution of continuous moving flexible one-dimensional materials on a steady-state track. First, we propose a numerical method to calculate the steady-state track of low-strength sheet between rolls considering the gravity, as well as size and position of rolls. Then we obtain the optimum sag at different size and position of rolls. We find out that there is a lower limit of the sheet’s strength-density ratio (the Minimum Specific Strength) for a specific set of size and position of rolls. Finally, we establish a method to calculate the lower limit approximately for engineering use. Our method can be generalized in manufacturing other low-strength flexible thin-sheet materials as well.https://www.mdpi.com/2076-3417/8/1/41axially moving materialsrollscatenarytensionmathematical modeling |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Renhe Ji Baohua Chang Li Wang Wenzhu Wang Dong Du |
spellingShingle |
Renhe Ji Baohua Chang Li Wang Wenzhu Wang Dong Du Research on the Transportation of Low-Strength Composites Sheets Applied Sciences axially moving materials rolls catenary tension mathematical modeling |
author_facet |
Renhe Ji Baohua Chang Li Wang Wenzhu Wang Dong Du |
author_sort |
Renhe Ji |
title |
Research on the Transportation of Low-Strength Composites Sheets |
title_short |
Research on the Transportation of Low-Strength Composites Sheets |
title_full |
Research on the Transportation of Low-Strength Composites Sheets |
title_fullStr |
Research on the Transportation of Low-Strength Composites Sheets |
title_full_unstemmed |
Research on the Transportation of Low-Strength Composites Sheets |
title_sort |
research on the transportation of low-strength composites sheets |
publisher |
MDPI AG |
series |
Applied Sciences |
issn |
2076-3417 |
publishDate |
2017-12-01 |
description |
The novel non-combustible sandwich panel is extremely fragile in manufacturing and cannot be tensioned between rolls. Previous studies on the roll-to-roll system, which mainly focused on the high-tension situations and little described the low-strength materials, are insufficient. To explore the transportation of low-strength materials, we study the tension distribution of continuous moving flexible one-dimensional materials on a steady-state track. First, we propose a numerical method to calculate the steady-state track of low-strength sheet between rolls considering the gravity, as well as size and position of rolls. Then we obtain the optimum sag at different size and position of rolls. We find out that there is a lower limit of the sheet’s strength-density ratio (the Minimum Specific Strength) for a specific set of size and position of rolls. Finally, we establish a method to calculate the lower limit approximately for engineering use. Our method can be generalized in manufacturing other low-strength flexible thin-sheet materials as well. |
topic |
axially moving materials rolls catenary tension mathematical modeling |
url |
https://www.mdpi.com/2076-3417/8/1/41 |
work_keys_str_mv |
AT renheji researchonthetransportationoflowstrengthcompositessheets AT baohuachang researchonthetransportationoflowstrengthcompositessheets AT liwang researchonthetransportationoflowstrengthcompositessheets AT wenzhuwang researchonthetransportationoflowstrengthcompositessheets AT dongdu researchonthetransportationoflowstrengthcompositessheets |
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