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The global method is based on an inversion procedure.
The global method we focus on, is called 'stochastic homogenization'.
The global method is applied to an industrial problem which deals with the search for an optimal layout of facilities in a shelter.
To assess the porosity-based method performances, we compare it to four other methods, namely the global method of Otsu and three recent soil-dedicated local methods.
This paper presents the first endeavour to apply the global method of generalized differential quadrature (CDQ) to the free vibration analysis of composite laminated conical shells.
The short TRMM record sets with duplicate observed depths at increasing durations caused the regional method to generate internal consistency errors in the IDF plots, suggesting the global method with regional application is best for Ghana.
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Thus, the global methods appear to have certain advantages in numerical simulation of these non-local models because of their high accuracy and smaller size resultant matrix equation.
Note that the global methods have the low throughput due to their small number of processors.
Local methods outperform the global methods in terms of energy efficiency.
Generally, the global methods can generate saliency maps with full resolution and evenly highlighted salient regions.
Most of the global methods originated in the twentieth century, i.e., the 1970s, which can be classified into several main categories.
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