Sentence examples for mean zeros and from inspiring English sources

Theorem B. Suppose that is a sequence of identically distributed and -mixing random variables with mean zeros and finite variances,, and,, for.

Suppose that is defined as in (1.1), where is a sequence of real number with, and is a sequence of identically distributed -mixing random variables with mean zeros and finite variances, and,, for, then one has (15).

where ({b_{n}^{v}}) is the Bernoulli process which is the arrival of impulsive noise with probability ({{mathrm {P}}_{mathrm {r}}}left ({{b_{n}^{v}} = 1} right) = p) and ({g_{n}^{v}}) is the complex Gaussian RV with mean zeros and variance ({{delta _{g}^{v}}}^{2}).

where ξ means the ratio of signal to noise at the PU node, h i means the channel gains and obeys the Gaussian distribution with mean zeros and variance one, and ({omega _{i}} = {{{{left | {{h_{i}}} right |}^{2}}} left /right. {sqrt {sum limits _{i = 1}^{K} {{{left | {{h_{i}}} right |}^{2}}}} }}).

For the Rayleigh fading channel, the frequency response of the kth subchannel of the vth receive branch ({H_{k}^{v}} = sum limits _{l = 0}^{{L_{v}} - 1} {h_{_{l}}^{v}{e^{- j2pi frac {{kl}}{K}}}} ) is a complex Gaussian RV of mean zeros and variance one, thus (left |{H_{k}^{v}}right |^{2}) is χ 2 distributed with 2 degrees of freedom and (Eleft { {|{H_{k}^{v}}{|^{2}}} right } = 1).

The mean, 5th, and 95th percentiles for hemoglobin were 12.6, 10.2, and 15.2 g/dL, respectively.

First, a graphical comparison was prepared of Babson's mean, 3rd and 97th percentiles superimposed on the new raw data.

The mean, 95th and 97.5th percentiles for PT21 were added to the mean, 95th and 97.5th percentiles, respectively, for PT41 to give an overall summary, although this simple summation of values is not rigorous from a statistical viewpoint.

Besides descriptive analyses (i.e. mean, 5th and 95th percentile, and 90% central range) of the 19 CQI indicators and change scores of these indicators were calculated.

Specific P*P exposure values for 1-year-olds, were 4.38, 8.66 and 12.08 ng OTA kg bw−1 for the mean, 90th and 95th percentiles, respectively.

Table 8 also shows that for 31 50-year-old 31 50-year-old 31 50-year-old.62, 3.06, and 4.04 ng OTA kg bw−1 for the males 90th and 95th percentiles, respectively.