The phrase "a sufficiently large interval" is correct and usable in written English.
It can be used in contexts involving mathematics, statistics, or any situation where the size of an interval is relevant to the discussion.
Example: "To ensure accurate results, we need to select a sufficiently large interval for our data analysis."
Alternatives: "an adequately sized interval" or "a sufficiently broad range".
As in Kanninen (2002) we consider a multinomial logistic model, which contains various qualitative attributes as well as a quantitative one, which may range over a sufficiently large interval.
These values covered a sufficiently large interval, from low to high conductance, to minimize bias in the inverse problem solution.
This was despite a sufficiently large interval of 4 months between the 2nd and the 3rd injections designed precisely to avoid induction of tolerance.
Since, since, for any sufficiently large residence interval such that (i.e., for a sufficiently large time interval free of switches and impulses previous to the next switch after each switch to the stability matrix has happened), then the associated map for this switching is asymptotically strictly contractive.
Theorem 3.1 ii) is extendable to the fulfilment of a sufficiently large residence interval by one of the asymptotically large contractive primary self-maps.
Note that once the control law switches at time instant t 1, and the system passes from the observation stage to the observation/control one, it is ensured that the observation error still exhibits an asymptotically decaying behaviour on a sufficiently large time interval [ t 1, t 1 + T m ) provided that the size of the control signal is large enough at such a switching time instant.
Thus, and imply that and, and and imply that and for some and some sufficiently large intervals in-between consecutive impulses and via the use of an admissible regular piecewise continuous vaccination and.
Since that situation is commonly encountered in the significant interval search problem, especially for sufficiently large intervals, the existing methods cannot be readily extended to our task.
For a sufficiently large t, an interval whose length is examined below, matrix F t becomes a rank one matrix, i.e., it can be represented as the product of a column vector, u, and a row vector, v' (Schoen 2006, p. 28).
Thus, it is possible to construct switching rules which respect a sufficiently large minimum residence time interval at least at one of their stable parameterizations to guarantee the existence of a fixed point and the exponential stability to the origin in the dynamic system is unforced as a result.
One concern with calculating reliable intervals, including tolerance intervals, is obtaining a sufficiently large sample size.
