Sentence examples for frame we define from inspiring English sources

To compensate the packet losses in the th frame, we define the loss rate as and the scaling by (5).

If the resource allocation is updated per frame, we define L (min) = M ( N − K ) / ( R − R ̄ ), which is the minimum frame length for the case that water filling has a better performance than the proposed strategy.

According to the coding information correlation with the mode maps of encoded frames, we define a set of intra mode predictors (P) for depth map treeblock as follows: P=left{{D}_{mathrm{l}},{D}_{mathrm{u}},{D}_{mathrm{u}mathrm{l}},{D}_{mathrm{u}mathrm{r}},{C}_{mathrm{col}},{C}_{mathrm{l}},{C}_{mathrm{u}},{C}_{mathrm{u}mathrm{l}},{C}_{mathrm{u}mathrm{r}}right} (2).

For dissimilarities involving position in frame and frame time, we define four dissimilarities: two for the motion (based on tracklets or optical-flows), one for the speed (in pixel per frame time), and one for the time.

As a "neighboring frame" P* of a P-Frame P, we define every P-Frame that satisfies the following two rules: 1.

For each time frame τ, we define an indicator variable r τ on a discrete state space of R elements, which determines the acoustic event label we are interested in.

In this co-moving frame we can define a set of firing event functions (xi^{m}(t)) according to the threshold condition (widehat{V}(xi^{m}(t),t)=V_{text{th}}).

Since the target type is estimated frame by frame during tracking, we define the overall recognition accuracy as the percentage of frames where the target is correctly classified in terms of the six classes.

For the halftone frame, we also define perceived average dirty-window-effect as (2).

Under this frame, we can define the "heterogeneity of interlocking" when interlocks are brought about by independent directors with different former statuses.

To eliminate the electric fields from the equations it is convenient to introduce vectors in the fluid frame and therefore we define the corresponding electric and magnetic field four-vectors as begin{aligned} e^{mu} := F^{munu}u_{nu},qquad b^{mu} := F^{munu} u_{nu}, end{aligned} (5) where (e^{mu}=0) and we obtain the constraint (u_{mu}b^{mu}= 0).