Sentence examples for sum of the materials from inspiring English sources

The subclass IfcWallStandardCase of IfcWall is used for all walls that do not change their thickness (the thickness of a wall is the sum of the materials used).

Therefore, every player is playing their best response in the outcome that maximizes the sum of the material payoffs.

In Example 2, the outcome where the sum of the material payoffs is maximized is one of the sequential group reciprocity equilibria.

We generalize the circumstances in which the outcome where the sum of the material payoffs is maximized is a sequential group reciprocity equilibrium.

The second term: (lambda _{i}sum _{kin Pbackslash i}pi _{k}) is the sum of the material payoffs of the players (other than i) who belong to the same group as player i.

This result is very optimistic as it concludes that in the outcome where the sum of the material payoffs is being maximized, nobody wants to deviate (even if they can increase their own material payoffs by doing it).

The total initial volume of the lahar is calculated in the combined model as the sum of the material mobilised through overland erosion and shallow landsliding for a given rainfall intensity and duration.

Proposition 4 shows that when the payoffs of the composite game are sufficiently asymmetric, the sequential group reciprocity equilibria are outcomes where the sum of the material payoffs are maximized.

Fourth, in the case where one game is played first and then the other, and the material payoffs of the games are asymmetric enough, we find that the sequential group reciprocity equilibrium is that in which the outcome in which the sum of the material payoffs of the players is maximized.

The dynamic facility layout problem (DFLP) is the problem of finding positions of departments on the plant floor for multiple periods (material flows between departments change during the planning horizon) such that departments do not overlap, and the sum of the material handling and rearrangement costs is minimized.

Note that in the outcome that maximizes the sum of the material payoffs when X grows arbitrarily large, players 2 and 3 maximize their own material payoffs, and when indifferent, they maximize their opponents material payoffs, while players 1 and 4 maximize the material payoffs of their opponents.