where X i and X j represent the independent variables; β 0 , β i , β ii , β ij are the model intercept, linear term coefficient, quadratic term coefficient, and the interaction regression coefficient, respectively. The fit of the model was analyzed by coefficients of determination (R 2 ) and the analysis of variance (ANOVA) using Design-Expert 8.0 (Stat-Ease Inc., Minneapolis, USA) .
Design expert 8
Design Expert 8.0.6 is a statistical software designed for experimental design and analysis. It provides tools for planning, executing, and analyzing experiments to optimize processes or products.
Lab products found in correlation
143 protocols using design expert 8
Optimizing Free Fatty Acid Extraction
where X i and X j represent the independent variables; β 0 , β i , β ii , β ij are the model intercept, linear term coefficient, quadratic term coefficient, and the interaction regression coefficient, respectively. The fit of the model was analyzed by coefficients of determination (R 2 ) and the analysis of variance (ANOVA) using Design-Expert 8.0 (Stat-Ease Inc., Minneapolis, USA) .
Optimizing SalB and Re Combination
Optimization of LCZ-Nanoemulsion Formulation
High-Pressure Homogenization of Bacterial Suspensions
The experimental factors of the number of passes, the processing pressure and the biomass concentration were set at the desired values in keeping with the matrix designed by Design Expert™ 8.0 software (Stat-Ease Inc, USA). The ADI activity, the total protein release and the fraction of the cells disrupted were measured as explained in the following sections.
Optimizing TCEO Yield using BBD
All experiments were performed in triplicate. A BBD matrix comprising 29 trials was formulated with Design Expert software. The real responses of each experiment matrix run through BBD are expressed as the average values that were grounded on the built-in default settings in Design Expert 8.0 software, and the others are represented as the mean values ± SD. The level of confidence required for significance was set at p < 0.05. The identified TCEO was analyzed by GC-MS, and the analysis discrimination of TCEO was employed with an E-nose.
Response Surface Methodology for Metabolite Optimization
Experiments based on three-levels of three variables (sucrose, lactate, and butyrate) were carried out by the response surface methodology (RSM). Three levels of the three variables, low (− 1), middle (0), high (+ 1), and the codes were shown in Table
Plackett-Burman Optimization of Granulation Factors
Next, Design-Expert 8.0 software (Stat-Ease, Inc., Minneapolis, MN, USA) was applied to generate and evaluate the statistical experimental design involving 12 combinations. The matrix of Plackett–Burman design includes granulation factors and responses (see
Optimizing Photocatalyst Activity via RSM
Optimizing Paraffin Wax Biodegradation
Optimizing Flavonoid Extraction via Response Surface Methodology
To predict the optimal extracting conditions, a second-order polynomial model concerning the relationship between the independent and response variables was established, as shown in Eq. 1,
where Yk is the response, ak0, aki, akii, and akij are coefficients for the intercept, linear, quadratic, and interactive terms, respectively, and xi, xi 2 , and xixj are the linear, quadratic, and interactive terms of the coded independent variables, respectively.
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