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A modified shortest path network interdiction model is approximated in this work by a constrained binary knapsack which uses aggregated arc maximum flow as the objective function coefficient.
This transfer function from wave height to the forces and moments on the body is approximated in this work by a linear time-invariant model.
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In contrast to earlier studies on the topic, work participation was approximated in the current study by taking simultaneously into account the rate of different ill-health-related and unemployment-related benefits.
In this work, approximated probability distributions for two common indicators (NSE and root mean square error) are derived with bootstrapping (block bootstrapping when dealing with time series), followed by bias corrected and accelerated calculation of confidence intervals.
The approximate binding ratios presented in this work would be consistent with either a relatively uniform binding of monomeric or dimeric αB-crystallin subunits along the fibril surfaces, or a rarer binding of the oligomers.
In this work, we approximated the local truncation error using the τ-estimation procedure, which aims to compare the residuals on a sequence of grids with different spacing.
The approximated circular symmetric disk potential considered in this work appears to be a very reasonable choice for its simplicity and quality.
In this work approximate augmented Riemann solvers are formulated providing appropriate numerical schemes for mathematical models of granular flow on irregular steep slopes.
In this work approximate formulae, applicable to all model types, have been developed for quick calculation, by algebraic means, of the regenerator efficiency in single pass, cocurrent or countercurrent operation.
Using the value of A and an estimate of the emission area of an individual nanotube fulfilled in this work, the approximate number of emitting nanotubes N before and after the flow of the high density emission current, has been calculated.
In this work we approximate these integrals by a second quadrature rule with an appropriate degree of precision, to construct a fully discrete needlet approximation.
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