Sentence examples for processes we define from inspiring English sources
In order to control diffusivity of the test generation processes, we define a feedback mechanism connecting current path exploration performance to the test generation module.
In order to quantify the jump occurring in these two processes, we define two conductance values for JC (G a, G b ) and two values for JOC GG c, G d ).
As we are mainly interested here to explore host population-level processes, we define "dominance blocks" as groupings of undefined numbers of consecutive variants.
To quantify the manifestation of these different processes, we define gene signatures based on the gene ontology annotations or literature reports, enumerating the genes implicated in these functions according to our current knowledge (Materials and Methods).
"Each of these four we picked are not overly complex," Mr. Roe said, "and provide us the opportunity to use the processes we defined early on here to make sure we have all our bases covered".
Based on the concept types frequently involved in metabolic processes, we defined the curation task as the annotation of chemical compounds (CCs), genes or gene products (GGPs) and expressions signifying metabolic processes (triggers).
Continuing this process, we define a sequence { x n } ⊂ X (of joint iterates) such that g ( x n + 1 ) = f ( x n ) ∀ n ∈ N ∪ { 0 }.
In this experimental bumper assembly process, we define proper delivery timing as the moment when the worker starts to move to the handover area after closing the hatch.
To determine if both sparseness and smoothness affect the performance of the separation process, we define the parameter KSP=KTSP=KSSP to represent the sparseness terms and the parameter KSM=KTSM=KSSM to represent the smoothness terms.
To pass to the discrete process we define the following version of ML function of three parameters: E^{rho}_{alpha,beta} (lambda, z)=sum _{k=0}^{infty}lambda^{k} (rho)_{k} frac{z^{alpha k+beta-1}}{ k! Gamma alpha k+beta)}.
Continuing this process, we define a sequence ({x_m}subset X) of joint iterates such that g(x_{m+1})=f(x_m)quadforall m in mathbb {N} cup {0 }. (3.2)Now, we assert that ({g(x_m)}) is a nondecreasing sequence, that is g(x_m preceq g(x_{m+1} quadforall m in mathbb {N} cup {0 }. (3.3)We prove this fact by mathematical induction.
