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Approximate procedures for solving the first-passage time problem for a linear oscillator subjected to random excitation with a time-varying mean are presented.
Design conditions for existence of state feedback control stabilizing discrete-time stochastic systems with multiplicative noise where closed-loop state variables satisfy equality constraints in the mean are presented in the paper.
Ninety-five perconfidencedence intervals for the mean are presented.
Only descriptive statistics (arithmetic mean) are presented.
Means and standard errors of the mean are presented, and significance was established using either Student's t-test or analysis of variance (ANOVA).
In addition to ICC, the 95% confidence interval (CI), the design effect (Deff) and the mean cluster size (na), as well as the estimated prevalence (or mean) are presented.
Similar(54)
Changes in the mean were presented graphically.
Percentage was presented for categorical variables and mean was presented for continuous variables.
Five measurements were performed and the corresponding arithmetic mean is presented.
Means are presented as ±1 standard error of the mean.
Mean Tb was calculated every 5 min in all experiments except in Fig. 6 where 2 h means are presented.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com