The phrase "a close interval" is correct and usable in written English.
It can be used in mathematical or statistical contexts to refer to a range of values that includes its endpoints.
Example: "The function is continuous on the closed interval [a, b]."
Alternatives: "a tight range" or "a narrow interval".
Looking at the 1% stream as a whole over the period January 2012 to October 2018, it has remained nearly perfectly steady within a close interval of 1% of the full firehose over all 7 years of the comparison.
f(x) is a monotonous increasing function of x within a close interval 0, σ Δ h max 2. Therefore, at the i th iteration, P e ( i ) can be given by P e ( i ) ≈ f D 0 + D 1 P e ( i − 1 ), (25) where D 0 = 1 p + N σ n 2 D 1 = 4 sin 2 Π / M p + N.
Because we have scanned sections at a relatively close interval (200 μm), we consider that the absence of supragranular labeling is real and not due to observer oversight (see Supplementary Fig. 1).
In order to achieve a close timing interval between administration of the drug and blood sampling from the radial vein, a permanent-heparinized 5-inch long catheter gauge No. 20 (Becton, Dickinson and Company, México City) was placed in each dog and a plastic collar ensured to avoid dogs from reaching the catheter.
A detailed description is given for monitoring methods such as potential survey, close interval potential survey, direct current voltage gradient, and corrosion rate measurement.
Further note that Fix(g) is a nonempty closed interval if g is a nonexpansive self-map of [0,1].
Let (I subset mathbb {R}) be a nonempty closed interval and ([alpha,beta]) be a nonempty functional interval in (AC(I)).
Close interval 210Pb dating enabled the calculation of sediment and elemental influx rates.
Approximately 10 12 % of the lesions may not show hyperintensity on the 20-min delayed phase, warranting further evaluation with biopsy or close interval imaging [17].
In the task, how can activation for the pre-decision and decision phases be separated despite the fixed close interval of the two phases?
The second extension of WSK sampling theorem is the theorem of Kramer, [11] which states that if I is a finite closed interval, K ( ⋅, t ) : I × C → C is a function continuous in t such that K ( ⋅, t ) ∈ L 2 ( I ) for all t ∈ C. Let { t k } k ∈ Z be a sequence of real numbers such that { K ( ⋅, t k ) } k ∈ Z is a complete orthogonal set in L 2 ( I ).
