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Schmid et al. (2011) noticed that the imposed boundary condition used by McWhorter and Sunada (1990) to solve the problem is redundant for the typical COUCSI experiments and the solution describes this process.
For the considered numerical data (3.20) becomes Integration of (3.10) shows that for there exists such that the solution describes a convex inner free surface of a static meniscus on (Figures 16 and 17).
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The solution described in this paper has several unique aspects.
Having in mind the type of scenarios and the solution described above, the objectives of this paper are twofold.
The solution described in this paper made the construction costs drop to 35% of the cost of the initial design.
The solution described here seems simpler than that originally given by Jayme in the paper, but is somewhat equivalent.
The solution described builds on and extends previous work by Hindman and Hauser on so-called maneuver modified trajectory tracking.
Figure 2 shows the numerical simulation of the solution describing the interaction of a loop soliton and anti-loop soliton of the SP equation.
Relevant markerless solutions based on image processing [6,7] could be proposed instead, and the solution described in [8] is for instance promising on mobile platforms.
The solution describing the flow rate across the wellbore due to CHT is further developed by applying Darcy's law to the new solution.
The solution described in (9) is to truncate the number of taps to L, by assuming that the rest of taps have a negligible contribution.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com