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To estimate the recovery, we define normalized residual as R_Error = | | ϕ ̂ | | F | | ϕ | | F. (17) Figure 3 The magnitude distribution and phase distribution of wave field u.
We define normalized sensitivity indices for a quantity Q with respect to a parameter h as SI(Q|h)= frac{h}{Q}frac{partial Q}{partial h} = h frac{partial }{partial h} ln(Q).
We define normalized throughput which is the ratio between throughput of POCA and throughput of O-POCA as the metric to evaluate the optimality of our POCA algorithm, as the throughput of O-POCA is the highest throughput that can be gained by channel assignment, and it can be used as baseline.
To evaluate the validity of the source location, we define normalized residual by the following approximation: mathrm{residual}equiv frac{{displaystyle sum_{i=1}^N{left{{A}_i(f)/{S}_i(f -A(f -Axp left(-B{r}_iright)/{r}_iright}}^2}}{{displaystylexpum_{i=1}^N{left -B{ri(f)/{S}_i(f)right}}^2}}.
For representation purposes in Figure 2, we define normalized mutual information as, where Max{ MI alignment)} is the maximum MI between any two positions in the alignment.
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We define NEPD (Normalized Equatorial Plasma Density) as Neeq/Nemid, as proposed by Ryu et al. (2014b).
In particular, let the expected welfare be defined (when normalized by the population size n) as: begin{aligned} W({ rho _{d}}_{dge 1})=A 1-x -Csum limits _{d}P(d)rho _{d} end{A 1-x -Csumre begin{A 1-x -Csumsum P(d)(1-rho _{d})(1-theta )^{d} end{alimits}is the fraction of agents that do not enjoy the public good.
Ratios between the MeDIP and input values are defined and normalized against a known unmethylated control sequence.
The red ripe maturity stage was defined by Normalized Anthocyanin Index (NAI) values greater than 0.4 and 0.5 for the cvs Cappricia RZ and Amoroso RZ, respectively.
The trace of the identity is infinite when the separable Hilbert space is infinite-dimensional, which means that it is not possible to define a correctly normalized a priori probability for the outcome of an experiment (i.e., a measurement of an observable).
Hence, the stability of the queue is defined by normalizing with the order of amount of information that can be serviced in each block-length which is of the order of log u) as mentioned in Section 2.2.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com