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The foundation and implementation of a method for systematic reactor design is described.
We use a discretization of the time-dependent wave equation together with a judicious implementation of a method of Prony.
Here we present the design and implementation of a method to visualize synaptic ribbons in hair cells.
In this article, we have presented the implementation of a method which allows restoring the boundary area of a real truncated image without prior conditions.
The chapter discusses the development and implementation of a method to design practical beam-column frames allowing flexural buckling of columns and lateral-torsional buckling of beams.
Hence the method presented in this paper allows the easy implementation of a method that is stable at LF. Furthermore, a combination of the traditional MLFMA and the new method allows for the construction of a broadband MLFMA.
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The implementation of such a method is beyond the scope of this work.
We describe the parallel implementation of a numerical method, known as the random vortex method, for simulating fluid flow in arbitrary, complex geometries.
Much of this research focuses purely on the implementation of a single method without considering integration of multiple methods.
This is of course one of the major factors affecting the implementation of a sensing method.
Bhrawy et al. [9] proposed the implementation of a spectral method for time and space discretizations.
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