However, the back-translation of the modified lumped state variable to the original state variables is then not possible, and step 3 of the method is ignored.
The fraction parameters, which are typically computed from QSS assumptions and mass conservation relations, take the form (5) η l i (p ) = x l i x ′ l L, The fraction parameters are used for back-translation of the lumped state variable to the original state variables.
(38 - 40 38 - 40ck-toanslate the modified lumped state variables to the state variables of the original model.
Validity 17 MCAS items were compared with 'criterion' variables related to state mental hospital use and were found to correlate highly with these variables.
In model (5), to control for the influence of state anti-takeover laws and state-specific institutional and political influence, we add state dummy variables to indicate states where acquirers are incorporated.
Inverse functions do what their name implies: they undo the action of a function to return a variable to its original state.
For example, we could keep track of all program variables and, instead of inserting the original code at each iteration, only insert code that assigns variables to maintain state.
The resulting regression equations were then applied on the predicting variables to calculate state wide regression maps.
To this end, we first added new state variables to the velocity state variables to represent the speed state.
The final step of the method is to back-translate the modified lumped state variables to the original state variables with the fraction parameters derived in step 3.
By comparing the reactions of the original and reduced models, we see that (6) k j L ′ = ∑ i = 1 w k j i η i, where k j L ′ is the rate parameter in the reaction from state variable x l L ′ to state variable x j in the reduced model, and k ji is the rate parameter in the reaction from state variable x i to state variable x j in the original model.
