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Importantly, Perrodou et al. [ 8] generalized this method in silico to make it available to any subject organism of interest.
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In this paper, we generalize this method by using generalized orthogonal designs, and we give another new method that creates and solves Diophantine equations over GF(p) in order to find suitable generator matrices for self-dual codes.
Blanchard generalizes this method for t⩾2.
Our aim in this section is to generalize this method for solving fuzzy linear fractional differential equations.
The advantage of this method is that the explicit representation of solutions can be obtained, but in the higher dimensional space there still exist many obstacles to generalize this method.
In fact, this method will most likely be applicable to other near-infrared fluorescent probes, although residualization of the fluorophore should be confirmed as well as the stability of the probe in serum, being therefore advisable to be careful in generalizing this method to other fluorescent probes.
In this work, we considered only lags of first order, but it is relatively straightforward to generalize this method to analyze SVAR models with orders higher than one.
There, it was proposed a method to extend a given t-norm T defined on a complete ordinary sublattice M of lattice L. Seeking to generalize this extension method considering the relaxed notion of sublattice as in Definition 5, Palmeira and Bedregal presented in [2] other way to extend t-norms, t-conorms, and fuzzy negations as we can see in the following propositions.
The same authors have generalized this approach for three methods of error concealment and a different value of packet length in[187].
The nineties brought new dimensions to this technique when Lakshmikantham [7, 8] generalized the method of quasilinearization by relaxing the convexity assumption.
This paper, generalizing the method to non-circular gear fabrication, proposes a new curvilinear non-circular cylindrical gear type.
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