Sentence examples for fractional flux from inspiring English sources

The model was used to evaluate metabolic flux distribution in the fermentative hydrogen production network, and to study the fractional flux response to variations in initial glucose concentration and operational pH.

"This evidence is probably 10 times stronger than before," says Andre Geim of the University of Manchester in the U.K. Victor Moshchalkov of Catholic University of Leuven in Belgium says the experiment is a key step toward observing even stranger vortices, including ones containing fractional flux: "There's a lot of new physics coming up".

For a mass fractional flux of fuel vapor, GF of O(1) at the homogeneous reaction zone the homogeneous burning velocity formula obtained by Silverman et al. [Combust. Flame 93 97 118 (1993)] is applicable.

A significant reduction in the fractional flux at a downstream location from the DNAPL source can be achieved by partial source-zone mass reduction; however, peak concentration levels at the same location remain much higher than the United States Environment Protection Agency (US-EPA) drinking water limits.

It was evaluated that the maximal fractional flux of inorganic 14C into the geosphere can vary from 10− 11 y− 1 (for non-encapsulated graphite) to 10− 12 y− 1 (for encapsulated graphite) while of organic 14C it was about 10− 3 y− 1 of its inventory.

In this work, we establish the saddle-point variational formulation for a two-sided time-dependent fractional diffusion problem over (H^{1}(Omega times H^{-{betaover 2}}(Omega times L^{2}(Omega)) and develop its fully discrete expanded mixed finite element procedure, which approximates optimally the unknown function u, its derivative q and the fractional flux p.

A quantification of source-zone emissions is essential both for comparison with down-gradient mass fluxes to provide an estimate of fractional mass flux reduction, as well as for estimating the source lifetime.

In non-Fickian diffusion processes, (p=-K(_{0}I_{x}^{beta}+_{x}I_{1}^{beta} })Du) is the fractional diffusive flux and thus (p^{n}_{h}) can be understood as the numerical fractional diffusive flux.

In the two-dimensional U (1 ) QLM a string connecting two particles of charge Q m = ± 2 separates into four mutually repelling strands, each carrying fractional electric flux 1 2. Similarly, a string connecting particles of charge Q m = ± 1 splits into two strands.

This is in contrast to the standard phase-potential upwinding scheme, in which the overall fractional-flow (flux) function is non-differentiable across the boundary between co-current and counter-current flows.

In this paper, the resulting non-Newtonian non-Darcy fractional-derivatives flux equations are solved using physics-preserving averaging schemes that incorporates both, original and shifted, Grünwald-Letnikov (GL) approximation formulas preserving the physics, by reducing the shifting effects, while maintaining the stability of the system, by keeping one shifted expansion.