The phrase "a stable point for" is correct and usable in written English.
It can be used when discussing a reference or a fixed position in a context such as mathematics, physics, or any situation where stability is relevant.
Example: "The researchers identified a stable point for the system's equilibrium, which allowed for accurate predictions of its behavior."
Alternatives: "a fixed point for" or "a reliable reference for".
This method has the advantage that it is not necessary to find a stable point for the system on beforehand, as the stabilization is done simultaneously with the actual minimization of the H2-norm.
During the last 10 years, the cost of WPT construction decreased more than twice, and it seems that specific investment costs reached a stable point for about 10 years.
Condition 1 in Proposition 3.13 indicates that if V f is a stable point for the non-delayed equation (see [18]) it is also stable for the delayed-equation.
He describes himself as a myth-inspired poet, and sees myths as ancient narratives and structures which provide a stable point of reference for a multicultural society.
Academic Paul Stock argues that M's office is a metonym for England and a stable point from which Bond departs on a mission, whilst he sees M as being an iconic representative of England and Englishness.
In the first 3 to 6 months, according to the plan, crews will try to cool the reactors to a stable point, aiming for "cold shutdown" with temperatures within the reactors below 100°C.
A true positive (TP) means prediction of a landslide for a point where a landslide does occur, while a false positive (FP) is a prediction of a landslide for a stable point.
One may easily see by a simple algebraic calculation (not shown) that the astrocytic compartment admits a unique singular stable point for any neural state.
In the case of direct Ca2+-dependent Ca2+ channel inhibition, one can show that the nullclines for non-dimensional Ca2+ concentration (d C a 2 + d t = 0 ) and for the number of open channels (d n d t = 0 ) from the system of differential equations (20) intersect at one stable point for all values in the physiological range of model parameters.
The diagrams show that there is a stable fixed point for (ain(1.8, 2.69)), and the fixed point loses its stability as a increases.
The diagrams show that there is a stable fixed point for (din(2.7, 2.9097)) and the fixed point loses its stability as d increases.
