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The measured velocities and the estimated boundary condition are verified using the experimentally measured data involved three flow rates (12, 24 and 48 L min−1), three slope gradients (4°, 8° and 12°) and six measurement positions (0.05, 0.3, 0.6, 0.9, 1.2, and 1.5 m).
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However, calculating the CL-surface of the measured data involves time-consuming computations, such as swept volume modeling of an inverse tool and Boolean operations between polygonal volumes.
In the second part we study the Cauchy problem for semilinear parabolic equations with measure data involving operators associated with time-dependent forms.
As these fluctuations are not relevant to the instrumental design, which will rely solely on measured data with no modeling involved, they have been removed for clarity.
We prove new potential and nonlinear potential pointwise gradient estimates for solutions to measure data problems, involving possibly degenerate quasilinear operators whose prototype is given by −Δpu="μ.
The numerical study is followed by case involving actual measured data for the case of F-shaped test structure.
The numerical study is followed by a case involving actual measured data for the case of an F-shaped test structure.
The simulated study is followed by a study involving actual measured data for the case of an F-shape test structure.
A case involving actual measured data for the case of F-shaped test structure, which resembles the skeleton of a drilling machine is used to evaluate the effectiveness of complex parameter based updating method for accurate prediction of the complex FRFs.
models and measured data.
Analysis of the input/output data involved measuring the initial slope of each response following a stimulation of known amplitude ranging from 0 100 μA.
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