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qhd511鐵桿木蟲 (著名寫手)
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[求助]
求助英語(yǔ)翻譯,部分專業(yè)詞匯我已注明,謝謝!
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比較長(zhǎng),涉及專業(yè)方面的數(shù)據(jù)我用字母代替了,見諒!以下是正文: 將上述消解液進(jìn)行適當(dāng)稀釋后按照校準(zhǔn)曲線程序加入A和B溶液,保持最終體積為50mL。 影響信號(hào)值的因素較多,主要有C、D、E、F、G、H等。本文將這6個(gè)因素采用uniform design experiment進(jìn)行優(yōu)化,選用 uniform design tabulation和相應(yīng)的use tabulation,方案是選取6個(gè)因素:C、D、E、F、G、H,每個(gè)因素選擇10個(gè)水平,試驗(yàn)方案及測(cè)定信號(hào)值見下表。 對(duì)uniform design experiment選定的6個(gè)因素中,保持其他5個(gè)因素值不變,改變其中任意1個(gè)因素,在含Q的標(biāo)準(zhǔn)溶液中測(cè)定其信號(hào)值。 通過(guò)J軟件,以信號(hào)值為考察對(duì)象,采用二次項(xiàng)逐步回歸進(jìn)行分析,得到的二元回歸方程為:P. 從該方程的方差分析表可見,該模型顯著,預(yù)測(cè)值與實(shí)測(cè)值之間具有高度的相關(guān)性(R=K)。查F 臨界值表,得F0.05(5,4)=L ,F(xiàn)=M,回歸方程有顯著意義。上述方程的回歸系數(shù)顯著性檢驗(yàn)表明:試驗(yàn)6個(gè)因素中除了F、G外其他4個(gè)因素對(duì)信號(hào)值的影響皆顯著。 用J軟件求得最優(yōu)化的儀器條件見下表。 [ Last edited by qhd511 on 2011-10-8 at 12:47 ] |
鐵桿木蟲 (著名寫手)
金蟲 (著名寫手)
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Dilute the disinfection liquid properly and add it to A and B following the calibration curve program. The final solution volume is kept at 50mL. Many factors influence the values of the signal, mainly C, D, E, F, G, H, etc. In this paper the six factors is optimized by uniform design experiment, with uniform design tabulation and corresponding use tabulation. According to schedule six factors are selected: C, D, E, F, G, H, with 10 level chose from each factor. The test scheme and test signal value are listed in below chart. |
金蟲 (著名寫手)
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Within the six factors selected with uniform design experiment, change the value of any one factors while keeping the other five factors fixed. Test the changed factor’s signal value in standard solution Q. The signal value of the inspection object is processed through the J software, using two items stepwise regression analysis. The gotten binary regression equation is: P. From the equation’s anova table, this model is proved to be suitable. The predicted values and measured value have a high degree of correlation (R = K). Checking critical value table of F, we get F0.05 F (5, 4) = L, F = M, showing that the regression equations are meaningful (?). The regression coefficients of the equations significant test shows that within the six factors, the other four factors have significant influence on the signal value, excluding F, G. |
金蟲 (著名寫手)
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