Sentence examples for measurable process from inspiring English sources
It was able to produce some measurable and motivational objectives as well, as measurable process tools for media relations, but it still lacked the ability to measure quantitative or, qualitative relationships with key stakeholders.
Thus the Type A objective of fatally weakening an opponent by destroying assets important to his success -- in theory, a measurable process -- is replaced in Type B war by the much more complicated, essentially unquantifiable task of defeating him.
One is a hidden degradation process; the other is observation of the measurable process.
To overcome the shortcomings of traditional instrumentation, inferential sensors have been designed to infer process quality indicators from real-time measurable process variables.
If (W = {W_{t}}_{tgeq0}) is a measurable process and τ is a stopping time, then ({W_{tauwedge t}}_{tgeq0}) is called a stopped process of W.
where the control α, a real-valued (mathbb {F}^{0} -progressively measurable process in L 2(Ω×[0} -progressively the trading rate.
We denote by (mathcal{PC}([mu, tau],H)) the space formed by the normalized piecewise continuous, (mathcal{F}_{t} -adapted measurable processes F}_{t} -adapted into H.
(mathcal {L}_{p},pgeq 1,) the space of progressively measurable processes X over ([0,bar {tau }]) such that (mathbb {E} left [int _{0}^{bar {tau }} |X_{t}|^{p} dtright ]< +infty,).
The results showed that the thermal fatigue and destruction as a result of oxidation, very often occur together with the mechanism of abrasive wear, creating a synergy effect, causing the acceleration, the most visible and "easily measurable" processes abrasive wear.
where (A cdot), bar {A}(cdot), B cdot), bar {B}(cdot), C cdot), bar {C}(cdot), D cdot), bar {D}(cdot)) are given deterministic matrix-valued functions; b are vector-valued (mathbb {F} -progressively measurable processes and ξ is an ({mathcal {F} -progressivelyle randomeasurable
We denote by: (mathcal {L}_{p},pgeq 1,) the space of progressively measurable processes X over ([0,bar {tau }]) such that (mathbb {E} left [int _{0}^{bar {tau }} |X_{t}|^{p} dtright ]< +infty,) (mathcal {S}_{2},) the space of adapted càdlàg processes Y over ([0,bar {tau }]) such that (mathbb {E} left [sup _{t in [0, bar {tau }]} Y_{t}^{2}right ] < infty ).
