Sentence examples for approximation of right from inspiring English sources

The CVP is a good approximation of right atrial pressure, which is a major determinant of right ventricular (RV) filling.

The result is limited diastolic filling of both ventricles, as well as approximation of right and left filling patterns and end diastolic pressures, respectively.

What we call the Von Neumann architecture is just a very crude approximation of the right way to do computation.

The corresponding approximation of eigenmode (right eigenvector) r1 has coordinates:.

where L ϕ i. j k is the approximation of the right-hand side of Equation (24) by the above spatial difference scheme.

where ϕ i. j k = ϕ i∇x, j∇y, k∇t with k ≥ 0 and L ϕ i. j k is the approximation of the right-hand side in Equation (22) by the above spatial difference scheme.

$$\end{document} where F m −1, i ≈ f(t m −1+ c i τ) denotes a given approximation of the right-hand side for 1≤ i≤ s and 1≤ m≤ M. Thus, at each time step, solving for the internal stages U m −1=(U m −1,1,…, U m −1, s )T yields the new approximation value u m = U m −1, s.

Figure 9 gives the comparison between the numerical solution of system (1.3) (left) and the weakly nonlinear first order approximation of the solution (right) in the double and non-resonant eigenvalue case.

Figure 10 gives the comparison between the numerical solution of system (1.3) (left) and the weakly nonlinear first order approximation of the solution (right) under double and non-resonant eigenvalue case.

We give the comparison between the numerical solution of system (1.3) (left) and the weakly nonlinear first order approximation of the solution (right) with the only stable state (R^= 0, 1.9391)) under double and resonant eigenvalue case.

We give the comparison between the numerical solution of system (1.3) (left) and the weakly nonlinear first order approximation of the solution (right) with the stable state (H_{1}^=(2.2682, -0.0559)) in the double and resonant eigenvalue case.