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Close study of the interval between the peaks of the Juglar cycle suggests that partial setbacks occur during the expansion, or upswing, and that there are partial recoveries during the contraction, or downswing.
In our previous study of the interval until a positive blood culture for K. pneumoniae bacteremia was obtained (9), we found that higher Pittsburgh bacteremia scores, a time until a positive blood culture <7 hours, and active malignancy were associated with death.
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Our study of the race interval data makes it clear that it was Oracle's upwind foiling that drove their comeback.
A study of the genomic interval surrounding alr2 in three different haplotypes has documented extensive structural variation (Rosengarten et al. 2011).
For the study of the time interval required to recover analgesic response from acute tolerance, all the mice were icv-injected with 10 nmol morphine and divided into sub-groups of eight mice each.
Another limitation of our study is that due to retrospective nature of the study, the interval of endoscopy was not controlled.
In Section 4.5, we study the monotonicity of the interval function involving the ϕ-Jensen variance by means of the log concavity.
We also study the monotonicity of the interval function (operatorname{Var} mathscr{A} (X _{ [ {a,b} ] } )) involving an allowance function (mathscr{A}).
Next, we introduce the theory of ϕ-Jensen variance and study the monotonicity of the interval function (operatorname{JVar}_{phi}varphi ( {{X _{ [ {a,b} ] }}} )) by means of the log concavity.
In Section 4, we introduce the theory of ϕ-Jensen variance and study the monotonicity of the interval function (operatorname{JVar}_{phi}varphi ( {{X _{ [ {a,b} ] }}} )) by means of the log concavity.
In this section, we apply the log concavity of function to study the monotonicities of the interval function (operatorname{JVar}_{phi }varphi ( {{X _{ [ {a,b} ] }}} ) ) involving a ϕ-Jensen variance.
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