Sentence examples for a fixed method from inspiring English sources
A useful strategy to counteract such absent-mindedness can be to develop a fixed method for performing such tasks: always place your keys in the same spot on the sideboard, always carry out the late-night errands in the same order (lock the back door, turn off the gas, turn off lights, etc).
Therefore the International Society of Pharmaceutical Engineering ISPEemployedyed a fixed method transfer design using equivalence tests in their Guide for Technology Transfer.
When an event is generated by an event source, the source notifies all its listener objects by calling a fixed method and passing to it the appropriate event object.
For a fixed method i and all j values, the estimators {F ij } are independent identically distributed random variables with expected value μ i : begin{array}rcl@ mu_{i} &=& E[!F_{ij}] = int frac{w_{i}(x) f(x)}{p_{i}(x)} p_{i} (x) {mathrm{d}}x end{array} (6).
"I don't have a fixed method when I work on skin but I have a lot of fun playing around with stencils, skin markers, and other tools".
Despite the aforementioned segment-specific % C/N ratios for heterozygous mutants in HTS-PTT, a fixed method based on the variability within the WT cohort was still able to be employed for setting the diagnostic scoring cutoffs.
Because the Marčenko Pastur equation does relate the two smoothed distributions, we could develop two methods in Section 2.5, a polynomial method and a fixed point method, which both give a smoothed estimate of the sample eigenvalue density given a set of population eigenvalues.
To find the corresponding sample eigenvalue density ĝ ( l ), v ̂ p ( z ) has to be solved from Equation 9. We present two solutions: a polynomial method and a fixed point method.
In this paper, we apply a direct method and a fixed point method to investigate the generalized Hyers-Ulam stability of the functional equation (1.5) in matrix non-Archimedean random normed spaces.
In Section 3, we introduce a new hybrid method and a fixed point method defined by (3.1) and prove strong convergence theorem for finding a common element of the set of solutions between mixed equilibrium problem and common fixed point problems of a countable family of multivalued nonexpansive mappings in Hilbert spaces.
In this paper, we prove a strong convergence theorem for a new hybrid method, using shrinking projection method introduced by Takahashi and a fixed point method for finding a common element of the set of solutions of mixed equilibrium problem and the set of common fixed points of a countable family of multivalued nonexpansive mappings in Hilbert spaces.
