Sentence examples for multiplier of an from inspiring English sources

Then, it carefully selects the sampled information and estimates a Lagrange multiplier of an underlying optimization problem via dual-learning.

Yet families may draw potential resources from outside the network: in this sense, social capital is a multiplier of an individual's own (cultural) capital (Bourdieu, 1980).

To solve (CM), we use a subgradient method exploiting the information of IPCs' Lagrange multipliers λ c * ∀ c ∈ C associated to the constraint (10), as detailed in "Deriving the lagrange multiplier of an (IPCs)" section.  .

To that end, the unique Lagrange multiplier of an (ICP c ) [the uniqueness results from (ICP) problems' convexity], given p ¯ * c and any p ¯ c, var, can be calculated via the problem's Lagrangian, defined as L c p ¯ c, p ¯ c, var, λ c ≡ ∑ j ∈ S c U j γ c, j p c, j + λ c exp p c, var − ∑ j ∈ S c exp p c, j (18).

4.2 indicate the effect (multiplier) of an increased demand on the prefectural economy exceeds 1.2 in most sectors.

It is usually most effective, as it was during the Second World War, when it serves as a kind of extension or multiplier of a successful overt policy.

Ryan Lizza, in his article on the Obama Administration's economic team, paraphrases Christina Romer as saying that the fiscal multiplier of a dollar of government spending raises the G.D.P. by a dollar fifty, while a dollar of tax cuts yields a fiscal multiplier of a dollar or less, because some of the tax cut is saved ("Inside the Crisis," October 12th).

For this reason, we show in Figure 15 how the price multiplier of a route evolves in time.

International Journal of Solids and Structures 1966 2 249 79], the principle of virtual works for olonomic systems is applied to derive expressions for the collapse multiplier of a chosen load distribution.

Every multiplier of a BSE Banach A-module can be characterized as a continuous vector field on the carrier space of A which satisfies a Bochner-Schoenberg-Eberlein-type inequality.

Formally the average surge multiplier of a route i is the mean of all its price evaluations over time: mathit{AverageSurgeMultiplier} =sum_{t=1}^{T} frac{frac{mathit{price}(i,t)}{mathit{base}_mathit{price}(i)}}{T}.