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The problem of maximizing the absolute value of the functional Λ μ in subclasses of normalized functions is called the Fekete-Szegö problem.
Further work showed that the accuracy of the predictions using the normalized functions is acceptable.
First, similar mathematical approaches were used to define two normalized functions: one for the stopband and another for the passband.
These indicate that the half-apex angle at the inflection point is a compromise between the driving force and collecting length, agreeing with the normalized functions.
It was found that in most cases, the normalized functions were not significantly affected by the process parameters, such as arc power and gas flow rate.
These algorithms are associated with the method of normalized functions, are based on a combination of formal and heuristic procedures, and allow one to obtain quasi-optimal solutions after a small number of steps, thus overcoming the computational complexity posed the NP-completeness of discrete optimization problems.
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The normalized function with subtracted background is exemplified in an inset of Fig. 4b.
We prove the uniqueness of the exponent β and of the normalized function ω under a Lipschitz condition on S.
Therefore and the normalized function is a subexponential density function.
where is the normalized function by the respective handover preparation information, and is the weight for the respective normalized function.
where is a fixed function and is a suitably normalized function with positive real part.
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CEO of Professional Science Editing for Scientists @ prosciediting.com