Expanded sections can be reduced to enable point detection at the exit section of the channel.
Abatement of costs are, therefore, due to considerable reduction of the amount of bentonitic grout used to seal the borehole, in a way that: (1) fixing the borehole depth, the probe cross-section can be reduced (common probes diameters are 20, 25, 32 and 40 mm); (2) fixing the probe cross-section, the final depth of perforation can be shortened.
The root section failure can be reduced by (1) adjusting the thickness of the structure or increasing the number of plies in the composites laminate stacking and by (2) adjusting the bonding technique to prevent trailing-edge failure.
Crucially, with tomography, section thickness can be reduced to a few nanometres and this makes the technique well suited to stereological analysis of small structures which, in thicker (50 100 nm) sections are liable to biases which are not easy to correct.
This is due to the quantization noise (refer to earlier sections), and can be reduced by reducing the quantization step used in the watermarking procedure.
Depending on whether P is odd or even, this RFFT either can be transformed to a P-point REFFT as described in Section 6.1.2 or can be reduced to (frac {P}{2}) signals as described in Section 6.1.3, respectively.
GDM, even at the milder end of the diagnostic spectrum, is associated with fetal macrosomia, neonatal adiposity, preeclampsia, and cesarean section (3), which can be reduced by diagnosis and treatment (4, 5).
As discussed in detail in the following sections, power consumption can be reduced by applying Static Power Management (SPM), Dynamic Power Management (DPM), or even by applying both solutions to the system.
Because lots of distributed DSA protocols are designed based on the IEEE 802.11 DCF standard (to be discussed in Section 4), the collisions can be reduced by optimizing the parameters in this mechanism.
The degree of exceeding at the required service duration allows higher design stresses than under constant amplitude loading and is decisive in determining to what extent cross sections and hence weights can be reduced.
This section discusses how these errors can be reduced for linear systems (1).
