Sentence examples for screening equation from inspiring English sources

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For the breast cancer screening equation, the variables that had a negative impact were having a higher number of children and being employed, but these variables did not have a negative impact on the cervical cancer screening equation.

For the third order cross-lagged dependent variable, the cervical coefficient was 0.083 in the breast cancer screening equation and the breast coefficient in the cervical cancer screening equation was 0.181.

Similar results exist in the cervical cancer screening equation for the first order own-effect lagged dependent variable with a coefficient of 0.227 and a coefficient of 0.555 for the third order own-effect lagged dependent variable.

Similar results with a positive significant influence were found for the first order own-effect lagged dependent variable in the cervical cancer screening equation with a coefficient of 0.232 and a coefficient of 0.559 for the third order own-effect lagged dependent variable.

In the breast cancer screening equation, the coefficient for the first order own-effect lagged dependent variable was 0.116; the coefficient for the third order own-effect lagged dependent variable was 0.797 for the bivariate Wooldridge-type estimators (specification with a GP visit during the last 12 months).

The recent results point clearly to the basic breast screening equation relating the mortality reduction to the extent to which diagnosis is brought forward in time.

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Both cancer screening equations were not influenced by the levels of self-assessed health status, smoking status, household income or living with a partner.

For simplicity, we ignore the spatially dependent dielectric screening in Equation 4. To solve Poisson's equation, the carrier density ni is obtained by n e, h z e, h = n s ∫ 0 ∞ d ρ ∫ − ∞ ∞ d z h, e 2 π ρ ψ ρ, z e, z h 2. (5).

If not, we calculate the efficiency of screening, using equation (20) for the two nearest integer values of y, and choose ymax as the value giving the highest value of ε.

The method used to calculate LDL cholesterol was based on triglyceride concentration at screening (Friedewald equation for subjects with triglycerides ≤400 mg/dl [4.5 mmol/l] and Lipid Research Clinic β-quantification method for subjects with triglycerides >400 mg/dl [4.5 mmol/l] and ≤500 mg/dl [5.7 mmol/l]).

In the analysis, we first show that the solution minimizing (3) should satisfy a variant of screened Poisson equation which we call inhomogeneously screened Poisson equation.

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