This model is markedly richer than Equation (2).
Ideally, I would also include rich in that equation, but he doesn't qualify".
where k+ is the apparent forward dissolution rate constant and K is the equilibrium constant for the formation of the Si-rich surface complex (Equation 6).
Lots of physicists and mathematicians have studied the incompressible magneto-micropolar fluid equations because the equations have rich phenomena, important physical background and mathematical complexity and challenges.
Well, maybe – but suppressing the rich side of the equation, rather than addressing the poor, doesn't seem to be the answer.
The Camassa Holm equation is rich in geometric structures, it is completely integrable, bi-Hamiltonian, and it represents geodesics for a certain metric in the group of diffeomorphism.
However, the analysis techniques on stochastic simulations of reaction networks are still underdeveloped in comparison to the rich arsenal of differential equation analysis techniques that have their roots in Newton's physics.
Due to the rich behaviour of these equations, recently there have been also several studies on the synchronization of two coupled Duffing equations [3, 4].
This equation is richer than the ring model of orientation as it contains an additional information on the contrast of the image in the orthogonal direction of the prefered orientation.
The results concerning the determination of coefficients for parabolic equations and hyperbolic equations are relatively rich (see [14 16] and the references therein).
