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Exact(19)

where Δ represents the corresponding higher order errors.

We present and demonstrate here a formulation that produces no such second order errors.

To improve delivery time, lower costs and reduce order errors, the in-store workers have to become experts at navigating their local store and resolving stocking issues.

However, CPOE systems with poorly interfaced designs can result in usability problems and finally in order errors.

However, when atom mismatch Δ g is significantly small, the higher order errors due to Taylor expansion (8) are ignorable, and (21) is approximately satisfied.

It is found that reducing the elastic wave damping timescale reduces the spatial extent of first order errors cause by the unresolved plastic wave.

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Similar(41)

Suboptimal order error estimate in L2 norm and optimal order error estimate in H1 norm are derived to determine the errors for the approximate solution.

Thus, an almost minimizer locally minimizes the perimeter up to a higher order error term.

Fitted line reflects a locally linear nonparameteric estimate of order, error bars reflect conditional MSE estimates.

Uniform first order error estimates in the discrete maximum norm have been established.

Differential architectures for both first order error diffusion and first order sigma delta modulators are presented in this paper.

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