"as critical points" is a correct and usable phrase in written English.
You can use it to introduce some of the most important points in a given situation. For example, "There are many aspects to consider, but as critical points, we must ensure that the project meets deadlines and the budget does not go over."
Main parameters such as critical points, Omega a, Omega b and acentric factor of plus fraction and synthetic groups are selected as regression parameters.
problem (P) also enjoys a variational nature and its solutions can also be constructed as critical points of the associated Euler-Lagrange functional.
Variational methods for difference equations consist in seeking solutions as critical points for a suitable associated energy functional defined on a convenient Banach space.
While the only available data of these plus fractions are molecular weight and normal boiling point, it is necessary to estimate other properties such as critical points and EOS parameters of these heavy ends.
(1.6) Solutions of equation (1.5) are then obtained as critical points of the functional (1.6), assuming them to be radially symmetric and belonging to the space where int _{mathbb{R}^{N}} biglvert (-Delta)^{-frac{1}{2}} ubigrvert ^{2}< infty.
We will seek solutions of (1.1) as critical points of the functional I associated with (1.1) and given by I ( u ) : = 1 2 ∫ − ∞ + ∞ ( | u ′ | 2 + ( A ( t ) u, u ) ) d t − ∫ − ∞ + ∞ H ( t, u ) d t.
In order for the device to be practically implemented more safety features would need to be implemented, such as critical point failure or thermal ventilation.
This method is different to some traditional methods (such as critical point theory, fixed point method, and topological degree method) which are applied to study periodic solution problem of neutral differential equations.
The oxidation of cardiolipin releases cytochrome c into the cytosol initiating apoptosis; this has been described as critical point in apoptotic signalling beyond which the cell is terminally committed to die (Jiang et al. [2008]).
In these last years, the existence and multiplicity of solutions for nonlinear discrete problems subject to various boundary value conditions have been widely studied by using different abstract methods such as critical point theory, fixed point theorems, lower and upper solutions method, and Brower degree (see, e.g., [1 17] and the references therein).
In the last decade, by using various techniques such as critical point theory, fixed point theory, topological degree theory and coincidence degree theory, a great deal of works have been done on the existence of solutions to boundary value problems of difference equations (see [1 7] and references therein).
