Sentence examples for complete time scale from inspiring English sources

Therefore, the DPL model, in its exact form, cannot be a valid formalism for heat conduction analysis in the complete time scale.

In the present study, we provide for the first time a complete time scale for Magnoliidae at the familial level.

A large proportion used the complete time scale (i.e., lead time plus disease time) to trade off, even for states that were clearly not severe.

Moreover, a bi-direction complete closedness time scale is actually equivalent to the periodic time scale under Definition 2.13.

Let (mathbb{T}) be an oriented-direction complete closedness time scale under the oriented-direction matched space ((mathbb{T},Pi,F,delta)).

For Example 2.5, according to Definition 2.17, one can observe that (mathbb{T}_{1}) is a positive-direction complete closedness time scale under the matched space ((mathbb{T}_{1},Pi _{1},F_{1},delta_{1})), and (mathbb{T}_{2}) is a negative-direction complete closedness time scale under the matched space ((mathbb{T} _{2},Pi_{2},F_{2},delta_{2})).

Let (mathbb{T}) be an oriented-direction complete closedness time scale under the matched space ((mathbb{T},Pi,F,delta)), the shift (delta_{tau }(t)) is Δ-differentiable with rd-continuous bounded derivatives (delta^{Delta }_{tau }(t):=delta^{Delta }( tau,t)) for all (tin mathbb{T}^).

We used a reduced model that allows for separation of the variables of interest into two subsystems: fast (completed during a spike) and slow (completed over the time scale of burst duration).

Furthermore, (mathbb{T}) is a complete changing-periodic time scale.

Now, by Definition 2.6 and Definition 2.7, (mathbb{T}) is a complete changing-periodic time scale.

The model shows that the transformation is complete on a time scale comparable to the velocity of sound.