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Applying Theorem 3.7, we obtain a new derivation for the higher-order derivatives of the Bernstein basis functions.
We present a new derivation of upper bounds for the decay of higher order derivatives of solutions to the unforced Navier Stokes equations in Rn.
The new derivation also accords with Hempel's model.
Here we present a new derivation of the SDY approach.
This new derivation is more systematic and simpler than previous derivations.
The new derivation is performed within the framework of the regular solution model.
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However, in the present approach, certain modifications and new derivations for the inelastic strain tensors is carried out.
As a second goal, we aim at closing some gaps by presenting new derivations and formulations for some of the considered techniques.
We show that these new derivations are superior with respect to standard dispute derivations in that they are complete in general, rather than solely for restricted classes of ABA frameworks.
Using functional equations, we give new derivations for the sum and alternating sum of the Bernstein basis functions and a formula for the monomials in terms of the Bernstein basis functions.
In 2015, Caputo and Fabrizio defined a new fractional derivation without singular kernel [6].
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