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Subsequently, the AUC for success rate were obtained for each trial equation using landslide data for training.
Extended trial equation method and generalized Kudryashov method are applied to gain some exact travelling wave solutions of Hirota equation and Hirota Maccari system.
Firstly, we find some exact travelling wave solutions of Hirota equation and Hirota Maccari system with the aid of extended trial equation method.
Recently, Pandir et al. [4] classified some of exact solutions of KP equation with generalized evolution by means of the trial equation method.
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New bond-valence parameters were derived in the same way as for the trial equations (above), that is by minimization of the difference between the sum of the bond valences of an ion and its valence using the GRG method.
We then calculated the sensitivity index for each stimulus in combination with each other stimulus with which it occurred in the task by considering the means and standard deviations of the corresponding data bins of coherent and incoherent trials (Equation 1, 'Materials and methods').
To determine the number of patients required for the incomplete-block design used in this trial, the equation n = 7 m/3 was used, where m is the number of patients required for a complete crossover study.
Given this is a multi-national trial, neither equation is preferable; however, it is important to note that the scoring algorithms result in different potential ranges of values (−0.11 to 1.0 for the US and −0.594 to 1.0 for the UK equation) [ 14, 15].
After a uniocular trial, regression equations may be used to predict the IOP in the first eye (Tables 2) and in the second eye (Table 3).
Likewise, after a binocular trial, regression equations may be used to predict the IOP in the first (Table 4) or second eye (Table 5).
The results were compared to those of the hill-climbing without repulsion [500 independent trials of Equation (2)] and the watershed segmentation (Grau et al., 2004; Malpica et al., 1997; Vincent and Soille, 1991).
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