In the purchase of products, alternatives usually offer fractional advantages.
The play was brisk, and with each move Falafel, like all the Giants, was looking for fractional advantages.
It's another form of fractional resurfacing, whose advantage, she said, is that most of the epidermis is left intact.
With this advantage, fractional-order models become more realistic and practical than the classical integer-order models, in which such effects are not taken into account.
With this advantage, fractional-order models have become more realistic and practical than the corresponding classical integer-order models, that is, there are more degrees of freedom in the fractional-order models.
With this advantage, fractional-order models have become more realistic and practical than the corresponding classical integer-order models, moreover, the dynamics behavior of fractional-order models are also as stable as their integer-order counterpart.
Due to these advantages, fractional calculus is developing fast [4, 5], and its various applications are extensively used in many fields of science and engineering: in material engineering [6], chaos systems [7 9], economic systems [10], robotics [11], and in many more [12 16].
In terms of fractal geometry, surface irregularities are characterized solely by the effective fractional dimension, D. The advantage of this approach is that the structure of the irregularities is irrelevant if the surface is self-similar.
This is the main advantage of fractional differential equations in comparison with classical integer-order models.
This is also the main advantage of fractional derivatives compared with integer order derivative models.
