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Concepts of general scaling methods and theories are dimensional analysis, power law scaling, space and time dependent scaling.
A time dependent scaling is used in the monitor function to avoid possible sudden movement of the mesh points due to the creation or diminishing of shock and rarefaction waves or the steepening of those waves.
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Time dependent scale transitions are formulated, as required by the length/time scales involved in Li-ion batteries processes, while scale separation in time is argued.
It was shown in [29] that the dissipative Camassa-Holm, Degasperis-Procesi, Hunter-Saxton and Novikov equations could be reduced to the non-dissipative versions by means of an exponentially time-dependent scaling.
As a new element, a time-dependent scaling factor appears in this equation which accounts for the growing lack of public interest after the disaster.
However, in order to be able to calculate the time-dependent scaling factor in the general case, this would require to know the treatment effect on individual functions with given task difficulty and the exact weights of the individual functions in the composite scales as well as the time-dependency of the individual functions.
To correct for reductions in phosphorescence intensity due to degradation of the fibers in aqueous environments, a time-dependent scaling factor was applied to all data collected after day 0. Scaling factor was determined based on the change in the max intensity phosphorescence signal over time from the in vitro degradation and spectral analysis.
We attribute this to a not yet optimal determination of the time-dependent scale values of the VFM instrument on Swarm Charlie.
The multi-layer sequential mesh motion algorithm (MSM) is proposed to improve the efficiency of the volume mesh deformations, which is adequate for large-scale time dependent applications with frequent mesh updates.
We employ adaptive mesh refinement, implicit time stepping, a nonlinear multigrid solver and parallel computation to solve a multi-scale, time dependent, three dimensional, nonlinear set of coupled partial differential equations for three scalar field variables.
Table 2 Mathematician's formulation of a dynamic judgment scale Time dependent importance intensity Description Explanation A Constant for all t No change in relative standing a1t + a2 Linear relation in t, increasing or decreasing to a point, and then a constant value thereafter.
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