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Wu [10] investigated the mean-square stability for stochastic delay integro-differential equations by the strong balanced methods and the weak balanced methods with sufficiently small step-size.
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Specificity was not calculated in this group, as blood culture was not considered to be a method with sufficiently low false negative rates.
Molecular dynamics (MD) simulation offers a method with sufficiently high temporal and spatial resolutions suitable for the characterization of conformational events ranging from local to global.
The epidemiology and mode of transmission of M. ulcerans disease are not fully understood, partly because no molecular typing method with sufficiently high resolution for microepidemiologic analyses is available.
Rather, it calls for rigorous methods with sufficient metrics to differentiate higher and lower performers and be sufficiently sensitive to detect poor clinical and organisational processes.
Second, state-of-the-art learning methods with a sufficiently large training set for a specific corpus will outperform dictionary-based methods on the same corpus [16].
FPM selects combinations of GO terms that are computed from the predictions of multiple methods with a sufficiently high score (see Methods).
The performance of the proposed method has been tested against periodic solutions of three oscillators, namely Ueda's, Duffing-Holmes' and Van der Pol's oscillators, obtained using a fourth order Runge-Kutta method with a sufficiently small time step.
This converted the data into a surprising result because one would expect that the spectral method or the time-domain method with a sufficiently high M should give a better fit for the GIC data (in this study, we used values of M around 300 min, which yielded results similar to the spectral method).
Because the analytic form of the exact solution (X t)) of (5.4) is not available, we solve (5.4) by Euler-Maruyama (EM) method with a sufficiently small mesh size (here (h=2^{-11})) and identify their outcomes as the 'exact solution' (X t)) for the error-comparison.
To obtain precise solutions, even on relatively coarse meshes, polynomial reconstructions up to quadratic are performed inside each cell, yielding a third order method if combined with sufficiently accurate face integrations.
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