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The calculation of the critical flow (choke) condition is analysed with respect to existing standard calculations procedures (API and Omega methods) that implement approximate procedures and may not be extended to temperature/pressure regions near the thermodynamic critical point.
The anchored methods are included in the main module, which can be divided into three types: 1) methods that implement the application's user interface; 2) methods that interact with I/O devices, such as the accelerometer and the GPS; 3) methods that interact with external services, such as e-commerce transaction.
Methods introduces the two data sources and describes the three computational methods that implement the anatomy-aware analysis approach we developed: (i) registration, (ii) correlation-based querying, and (iii) automated anatomical interpretation.
In addition, there also have some methods that implement the classical image enhancement methods by PDE.
While, there are also some methods that implement the restoration and enhancement in the reverse order, i.e., first enhancement and then regularization.
We have presented methods that implement this framework and extend the methods widely used for analyzing shapes with bilateral symmetry [ 28, 29, 31, 35, 36, 65].
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We present a new method that implements the piecewise constant M-S functional (2) for two-phase image segmentation, which completely avoids the need of alternating optimization procedure.
On the other hand, [18] used a network-based inference (NBI) method that implements a simplified version of the algorithm proposed in [19].
The most common method for estimating the kr values from the unsteady-state test is an analytical method that implements the Buckley Leverett theory (Buckley and Leverett 1942) to derive the relative permeability curve from the results of core-flood test (e.g., production and pressure data).
Multianalyte assay has also been realised with the zone-resolved strategy, a method that implements the array: different antigens are immobilised in different positions on the solid phase in such a way that the individual immunoreactions can occur simultaneously and be distinctly individuated by array detectors [73].
Therefore, in light of the above facts, we study an iterative method that implements two matrices: ((a_{n,k})_{n,kinmathbb{N}}inmathfrak{M}) to compute our iterations; and ((b_{n,k})_{n,kinmathbb{N}}inmathfrak{T}) to regularize the mapping involved.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com