Sentence examples for timescale sets from inspiring English sources

This process leads to a decreasing sequence of timescale sets: mathbb{T}supsetmathbb{T}_{1}supsetmathbb{T}_{2}supset cdotssupset mathbb{T}_{n}supsetcdots.

The timescale set to find the solution is five years.

They also were unhappy with the timescale set by Nato for them to clear mines.

Armstrong is believed to have said that he is unable to comply with the timescale set down by Usada.

Miliband's team argue that the least likely way they can achieve this is with a bunch of London-based policy wonks hammering away on their laptops to a timescale set by the media and the coalition.

This important milestone has been achieved within the timescale set out in the roadmap agreed last year with BG [FCB, August 2008].

Here we define and apply a set of fit-for-service criteria to identify technologies capable of supplying baseload electricity and reducing GHGs by amounts and within the timescale set by the Intergovernmental Panel on Climate Change (IPCC).

While the game starts off in the year 3 AF ('AF' being a new timescale set up after the fall of Cocoon), the story of XIII-2 jumps around several different time periods, and even parallel versions of different places, accessed via the Historia Crux.

The study has shown that the intervention is feasible, although not within the original timescale set for its implementation.

If there exists an (omega_{i_{0}} -periodic sub-timescale set ({mathbb{T}_{i_{0}} -periodic I}) such that the periods set ({omega_{i_{0}}}_{i_{0}in I}) haset lowest common multiple ω and f is almost automorphic on (mathbb{mathbb{0}}) for each (i_{0}), where I is a combinable index number seT}_{i_{ we say f is a combinable-almost automorphic function on (mathbb{T}).

If there exists an (omega_{i_{0}} -periodic sub-timescale set ({mathbb{T}_{i_{0}} -periodic I}) such that the periods set ({omega_{i_{0}}}_{i_{0}in I}) haset lowest common multiple ω and f is almost periodic on (mathbb{mathbb{0}}) for each (i_{0}), where I is a combinable index number seT}_{i_{ f is called a combinable-almost periodic function on (mathbb{T}).