Controlling Card Sliver Irregularity
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概要
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This report describes how the irregularity of card slivers is removed on an automatically controlled drafting machine. It also fixes the most adequate condition for revolving irregularity.<BR> (1) The frequency-response fuction of this automatically controlled drafting mechanism is G(jω)= Ke<SUP>-jωL</SUP> / (jω / ω<SUB>n</SUB>)<SUP>2</SUP>+2ξ jω / ω<SUB>n</SUB> +1<BR> |G(jω)|=K / [{1-(ω / ω<SUB>n</SUB>)<SUP>2</SUP>}<SUP>2</SUP>+(2ξ ω / ω<SUB>n</SUB>)<SUP>2</SUP>]<SUP>1/2</SUP> <BR> ∠G(jω)=-Tan<SUP>-1</SUP> 2ξ ω / ω<SUB>n</SUB> / 1-(ω / ω<SUB>n</SUB>)<SUP>2</SUP> -ωL, <BR> where ω<SUB>n</SUB> is undamped natural frequency, K a constant, ξ damping ratio and L delay time.<BR> (2) The controlling efficiency is expressed by |G<SUB>s</SUB>(λ)|, i.e., <BR> |G<SUB>s</SUB>(λ)|[1+ 1 / {1-(2πV<SUB>m</SUB> / ω<SUB>n</SUB>λ)<SUP>2</SUP>} + (2ξ 2πV<SUB>m</SUB> / ω<SUB>n</SUB>λ)<SUP>2</SUP> - 2cos{φ-(L<SUB>x</SUB>-L)} / √ {1-(2πV<SUB>m</SUB> / ω<SUB>n</SUB>λ)<SUP>2</SUP>} + (2ξ 2πV<SUB>m</SUB> / ω<SUB>n</SUB>)<SUP>2</SUP>] <SUP>1/2</SUP><BR> φ=Tan<SUP>-1</SUP> 2ξ 2πV<SUB>m</SUB> / ω<SUB>n</SUB>λ / 1-(2πV<SUB>m</SUB> / ω<SUB>n</SUB>λ)<SUP>2</SUP>, <BR> where V<SUB>m</SUB> is the mean speed of fed slivers, λ wave length of irregularity, and L<SUB>x</SUB> transfer lag.<BR> In this equation, there is the most optimum value of L<SUB>x</SUB>-L.<BR> (3) The most optimum roller gauge is given by<BR> R= S<SUB>0</SUB> +S+ <I>l</I> / 2(1+CV<SUP>2</SUP>), <BR> where S<SUB>0</SUB> is L<SUB>x</SUB> · V<SUB>m</SUB>, S distance from front roller to speed change point, <I>l</I> mean length of fibres, and CV coefficient of variation.<BR> (4) It is possible to control the short wave length irregularity to some extent.
- 社団法人 日本繊維機械学会の論文
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