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Specific geometric quantification of nanoporous metals is discussed for two quantities: (i) the relative surface area fraction of different crystal facets, which is important for catalysis; and (ii) the curvature distribution on the surface of porous metals, important for applications in which high curvature features are active (e.g. optical sensing).
The cost of route i is given by three quantities: (i) the fixed cost Open image in new window associated to the usage of vehicle v(ρ i ), (ii) the variable cost c i (ρ i ) associated to length of route ρ i, and (iii) the penalty cost Open image in new window for late deliveries.
We can avoid this by increasing the other quantities, i.e., A, ρ liq or Δ.
Thus, quasi-static quantities (i.e., average or maximum resultant cutting force per spindle revolution) are compared instead.
Larger response quantities (i.e., displacements, forces) were observed with larger levels of ground motions in general.
However, the use of these theories to obtain local response quantities, i.e. point-wise stresses; interlaminar stresses and strains, can lead to significant errors.
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Each of the quantities (I - X) I - Xble 1 can be computed by scanning a consTablenumber of times the input tree, either bottom-up or top-to-bottom.
The time-dependent Schrödinger equation reads The quantity i is the square root of −1.
The effect of the insulin on the glucose intake enters (1) by the quantity i σ.
The principles of pure understanding that are associated with the categories of quantity (i.e., unity, plurality and totality) are the Axioms of Intuition.
It was revealed that the transport potentials correspond to the driving force in nonequilibrium thermodynamics, and they contain a similar quantity, i.e. chemical potential divided by temperature.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com