Sentence examples for multiplier associated with from inspiring English sources

Obtained as lagrangian multiplier associated with active power flow equation for each node, LMP gives the short run marginal cost (SRMC) of electricity.

Weighing of criteria is a a multiplier associated with specific evaluation criteria.

where λ 1 is the Lagrangian multiplier associated with the inequality constraints and is required to be non-negative.

Let (lambdainmathbb{R}^{m}) be the Lagrangian multiplier associated with the linear constraint in (2.1), then the Lagrangian function of (2.1) is mathcal{L} x,y lambda)=f(x)+g y -lambda^{T}(Ax+g y -lambda^{

The Lagrangian of (P2) is given by L 2 ( x, p, ν ) = ln ∑ i ∈ N U i ( x i ) − ∑ i ∈ N ν i x i − c i p i ∏ j ≠ i ( 1 − p j ), where ν i is the multiplier associated with the constraint x i ≤ c i p i ∏ j ≠ i ( 1 − p j ) for all i ∈ N. We have the following result.

Let μ denote the Lagrangian multiplier associated with the power constraint, the Lagrangian of the convex problem (17) is then given by ℒ ( W, γ, μ ) = Tr W H H ~ H Σ G 2 H ~ W - Tr Σ G 2 H ~ W + W H H ~ H G 2 Σ + Tr Σ G 2 + γK + μ Tr WW H - γP = Tr W H H ~ H Σ G 2 H ~ + μ I W - Tr Σ G 2 H ~ W + W H H ~ H G 2 Σ + γK - μγP + Tr Σ G 2. (19).

It is shown how to use the Lagrange multipliers associated with these constraints to compute the work associated with a given trajectory.

To obviate enumerating all departure orders, a heuristic method is developed to navigate through the solution space by using the multipliers associated with the feasibility cuts.

In the Wangensteen model and the original optimal power flow model, the locational prices are equal to the Lagrange multipliers associated with the power flow equations.

The energy, mining and agriculture sectors – usually located outside of city boundaries – all have significant carbon linkage multipliers associated with city demand, indicating the need of pursuing carbon mitigation measures in these sectors.

We show how there is an entire distribution of possible aggregate actions and economic multipliers associated with a particular policy: given n, for each environment, we map the topology of agents' interaction network to the distribution of possible resulting aggregate actions and economic multipliers.