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These equations can be obtained from the standard advection diffusion equations by replacing the second order spatial derivative by a fractional operator of order α with 1<α≤2.
It substitutes the classical derivative by a quantum difference operator which allows to deal with sets of nondifferentiable functions.
The method is based on approximating a sixth-order mixed derivative by a series of Haar wavelet basis functions.
One of the possible generalizations of Langevin equation is to replace the ordinary derivative by a fractional derivative in it.
It substitutes the classical derivative by a difference operator, which allows one to deal with sets of nondifferentiable functions.
Quantum calculus allows us to deal with sets of non-differentiable functions by substituting the classical derivative by a difference operator.
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Finally, the experimental assay of an organic chemical (a furylethylene derivative) by an in vivo test permits us to carry out an assessment of the model.
In 2004 El-Shahed and Salem [6] have proposed the generalized NSE by simply replacing the first-order time derivative term by a derivative of fractional order but still retaining the first- and second-order space derivatives.
In [6, 7], the authors generalized Gâteaux derivative by employing a fractional discrete operator for a Jumarie fractional operator.
Since we define the total derivative by taking a limit as 'v' goes to zero, f ′('a') must be a linear transformation.
In pursuit of this, we have successfully prepared and characterized new thiadiazole-based bis-Schiff-bases and triazole derivatives by a combination of quaternization, heterocyclization, Schiff-base strategies.
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