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The output of such an algorithm must be validated thoroughly by establishing error rates, specifying their dependence on the size of the researcher profiles produced.
As such, establishing error rates in terms of sensitivity/specificity associated with each observed reliability value seems reasonable for the users to make proper judgment of the predictions.
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BubR1 is hyperphosphorylated during mitosis, and phosphorylation of the BubR1 KARD domain by Cdk1 and Plk1 has been proposed to play a key regulatory role for BubR1 in establishing error-free kinetochore-microtubule attachments and alignment of duplicated chromosomes at the metaphase plate.
Nevertheless, we acknowledge the challenge of establishing error-free relationships due to the myriad of possible interactions that could exist among large numbers of heterogeneous variables.
Nor have there been any valid studies that independently establish error rates.
In the following, we will establish error estimates between the exact solution and its regularization approximations.
In 2007, Chen [8] established error bound for the minimal norm interpolation on a sphere.
In practice, the most well established error analysis enables to calculate a metric tensor on an element basis.
Then, we establish error estimates between the optimal times for the original problem and its projected problem.
By using a scalarization approach of Konnov [20], Li and Mastroeni [13] established error bounds for two kinds of (WVVI) with set-valued mappings.
To seek an in-depth understanding of this newly established error approximation, numerical experiments were performed to solve the hyperbolic equation ∂U∂t = −C1 x C2 t)∂U∂x, with both continuous and discontinuous initial conditions.
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