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Whereas, in order to explain the codification of these amino acids by GNN codons by means of the scheme in Fig. 2, the extended coevolution theory need only add that the glycolytic pathway and Krebs' cycle were already operative.
The principles of this protection mechanism can be understood and also quantified by means of the scheme and results in Fig. 6: If a corrosion pit forms its local potential or pH differs from that of the majority of the surface.
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By means of this scheme, we explore numerically the relationship between the boundary data and the amplitudes and number of solitary waves it produces.
The amplitude and natural frequency are determined by means of the Runge Kutta scheme.
By means of the proposed scheme, the sufficient conditions for achieving cluster synchronization are derived analytically by utilizing Lyapunov stability theory.
The results are confirmed with numerical simulations by the means of FDTD scheme at the frequency of 100 GHz.
The equations of motion of the entire dynamical system are discretized in the time-domain by means of the Bozzak-Newmark scheme.
In the end, the OFDCNI solutions at (t=0.1, 1.0, 2.0) were computed out via OFDCNI scheme (11) with five POD bases, and the classical FDCN solutions were also computed out by means of the classical FDCN scheme (3) at the same time nodes, which were exhibited in Figures 1 to 6, respectively.
This is achieved by means of the Galerkin approximation scheme.
The multi-symplectic discretisation of each formulation is exemplified by means of the Euler box scheme.
The multisymplectic discretisation of each formulation was exemplified by means of the Euler box scheme.
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