Exact(4)
Bounding error algorithms consist on updating the exact membership set or one of its classical approximations.
The uncertainty in εij values (±4%) is small enough to enable classical approximations, but is inadequate when higher precision is needed.
While the primary goal of this paper is to explore the relationship between the fractional derivative and the time-delay operators, it is interesting to compare the results of the present approach with those of classical approximations.
As classical approximations fail to describe carrier quantization, charge inversion and potential profile of a device at sub-100 nm regime, here for the first time an analytical model in quantum mechanical aspect for COI/CON devices has been derived.
Similar(56)
Then the (size of the) quantum potential provides a measure of the deviation of Bohmian mechanics from its classical approximation.
During last decade, q-calculus was extensively used for constructing various generalizations of many classical approximation operators.
This provides a 'Lipschitz version' of the classical approximation results of Godefroy, Troyanski, Whitfield and Zizler.
Moreover, the classical approximation theorem [11] tells lim N → ∞ ∥ f N − f ∥ p = 0. for p > 1.
For analytical models, a classical approximation consists of modelling the multilayer system by an equivalent acoustic impedance.
The properties of the frequency response function (FRF) of the system are analysed using averaging method which is a classical approximation approach for estimating nonlinear system FRF.
During the last ten years, the Bézier basis function was extensively used for constructing various generalizations of many classical approximation processes.
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Justyna Jupowicz-Kozak
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