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Experimental results show good performances of learning algorithms and set them as a solid alternative to the computationally intensive and complex to implement geometrical techniques.
The main purpose of sensor localization is to determine the location of sensors in WSNs via noisy measurements, and most of the methods for localization can be classified into geometrical techniques, multidimensional scaling, stochastic proximity embedding, convex and nonconvex optimization, and hybrid.
Infinite series allowed mathematicians to compute with much greater precision than Archimedes and others who used geometrical techniques.
Although ancient civilizations needed the to be computed accurately for practical reasons, it was not calculated to more than seven digits, using geometrical techniques, in Chinese mathematics and to about five in Indian mathematics in the 5th century CE.
In 1863, Gibbs received the first Ph.D. degree in engineering granted in the US, for a thesis entitled "On the Form of the Teeth of Wheels in Spur Gearing", in which he used geometrical techniques to investigate the optimum design for gears.
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Ray-Tracing (RT) is a site-specific geometrical technique that evaluates propagation paths generated by rays as they interact with the environment.
The researchers then filled the empty spaces with smaller copies of the original spheres using a geometrical technique called inversion, which works a bit like reflection in a mirror.
The paper also shows that one can attain the maximum possible conversion of 0.72, thus increasing equilibrium conversions by 31%% by adding a single adiabatic reactor to the single-stage adiabatic reactor by this geometrical technique, and hence proposes the optimal reactor configuration with interstage cooling system to achieve this optimal conversion.
In [3], Merino and the author introduced a new geometrical technique to analyze local and global behavior of solutions to a special case of system (E), the modified Leslie-Gower model x n + 1 = b 1 x n 1 + c 11 x n + c 12 y n + h 1 y n + 1 = b 2 y n 1 + c 21 x n + c 22 y n + h 2 }, n = 0, 1, …, ( x 0, y 0 ) ∈ [ 0, ∞ ) × [ 0, ∞ ). (LG-1).
The existing thread consumption formulae are optimized by considering a new parameter; thread tension, using regression analysis and geometrical modeling techniques.
The structural surface geometrical restoration technique was applied to establish the structural fracture development index model.
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