An Estimation of the F.R.L. Draped Figures for Sheets by Using the .PI.-number of the Similarity Rule
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A similarity rule of the draped figures for sheets had been investigated by using a model of the F.R.L. drape test. An assumption has been made that the relation between own-weight (Pw) and the resistant forces could be expressed by the following formula:<BR>Pw = P<SUB>1</SUB> + P<SUB>2</SUB> + P<SUB>3</SUB><BR>where, P<SUB>1</SUB>: resistant force against the bending, <BR>P<SUB>2</SUB>: resistant force against the compression, <BR>P<SUB>3</SUB>: resistant force against the torsion and the other.<BR>In this paper, an investigation has been made of the other resistant force containing in P<SUB>3</SUB> by using the π-number of the similarity rule. Results obtained were as follows:<BR>1) By using the line-joint model replaced the empty part with a variant sheet, the resistant forces have been found of the 3-dimensional bending and the elasticity in the P<SUB>3</SUB> in addition to the torsional resistance. The π-number (π<SUB>1</SUB>) of the 3-dimensional bending could be equal to π<SUB>1</SUB>, π<SUB>2</SUB> and π<SUB>3</SUB> corresponding to P<SUB>1</SUB>, P<SUB>2</SUB> and P<SUB>3</SUB> respectively and expressed b the same formula:<BR>π=π<SUB>1</SUB>=π<SUB>2</SUB>=π<SUB>3</SUB>=π<SUB>4</SUB>=L/<SUP>3</SUP>√EI/w<BR>where, L: representative length, <BR>EI: bending rigidity, <BR>w: weight per unit area.<BR>In additon, the π-number (π<SUB>5</SUB>) of the elasticity could be expressed by the following formula:<BR>π<SUB>5</SUB> = L/ (E/ρ)<BR>where, E: Young's modulus, <BR>ρ: density.<BR>2) The F.R.L. drape test carried out with the π by the fixed value has revealed that the F.R.L. draped figures could be classified according to the value of the π<SUB>5</SUB>.
- 社団法人 日本繊維製品消費科学会の論文
社団法人 日本繊維製品消費科学会 | 論文
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