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And higher accuracy can be achieved after several iterations.
Then the quadrature formulas with higher orders of accuracy can be achieved by a Romberg extrapolation.
Hence, better recognition accuracy can be achieved if they can be appropriately combined.
Moreover, higher accuracy can be achieved by taking higher order approximations.
Using this technique, similar diagnostic accuracy can be achieved when compared with CT for larger lesions.
Thus, an increased accuracy can be achieved at the cost of an increased computational load.
Furthermore, more high-frequency components considered, the higher the estimation accuracy can be achieved.
High localization accuracy can be achieved without expensive hardware on the sensor nodes.
For this choice of function, higher accuracy can be achieved without having to go to higher order of approximation.
This proves that better identification and higher level of accuracy can be achieved with the use of post-discretized datasets.
In conclusion, a certain increase in the accuracy can be achieved at a certain loss of the processing efficiency.
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