Sentence examples for differentials with respect from inspiring English sources
We are also interested in the extent to which such exposures exacerbate existing (gender) differentials with respect to both earnings and job satisfaction.
In order for the comparisons to reflect these differentials with respect to a homogeneous group of minority women, the results in the rest of the paper are limited only to African American women in the study (1,044 women).
These simple hazard models for first and second births are presented in columns (2) in Tables 2– 3 and provide information about fertility differentials with respect to women's employment status.
In order to avoid the "dummy trap", we normalize with respect to articles written in Italian with no international co-author, evaluated by an Italian reviewer, presented by a female researcher in sociology and political science, aged less than 40: i.e. the statistical significance, sign and magnitude of estimated parameters are to be interpreted as differentials with respect to this control group.
α, β, and ρ denote the P-wave velocity, S-wave velocity, and the density of the medium, respectively, and the dot represents the differential with respect to time.
Approximately equal proportions of cases and controls reported that they believed that at least one environmental factor could cause breast cancer (69percentand68percentcent, respectively) [ 45]; suggesting recall bias was not differential with respect to case control status.
Denote by C 1, 2 ( R + × R n × S ; R + ) the family of all non-negative functions V ( t, x, i ) on R + × R n × S, which are twice continuously differential with respect to x and once continuously differential with respect to t.
10 Manning (2003) shows this effect for a gamma-distributed v i,j i) by taking logs of the survival function and the differential with respect to wage (pp. 103, 110 111).
In order to obtain the solution of (3.1), by solving the first-order partial differential with respect to t and applying the initial condition, the formal solution in the form of fractional exponential operator gives rise to u ( x, t ) = e t 1 + x 2 ( ( 1 + x 2 ) ∂ ∂ x ) γ f ( x ).
Then, by proving that the semigroup ({S t)}_{tgeqslant0}) is Fréchet differential with respect to the initial value, we apply our standard method established in [12] to obtain the exponential attractor for equation (1.1) without the restrictions (4.26), (4.27) in [8].
