The phrase "a sequence of times" is correct and usable in written English.
It can be used when referring to a series of specific moments or intervals in time, often in contexts like scheduling or historical events.
Example: "The project will be completed in a sequence of times, with each phase taking approximately two weeks."
Alternatives: "a series of times" or "a timeline of events".
Grand Canonical Monte Carlo simulation of adsorption was applied to the characterisation of a set of activated carbons produced at a sequence of times.
We write it as \[\breve \HC = \HC_1\odot\HC_2\cdots\odot\HC_f \label{eqn12}\] for times $t_1 a sequence of times is involved.
Since in quantum mechanics the Hilbert space of several separate systems is constructed as a tensor product of the individual Hilbert spaces, this suggests that the Hilbert space for a system at a sequence of times, the histories Hilbert space, can be constructed as the tensor product of copies of the Hilbert space for a single time.
At a sequence of times t a (which are often called the analysis times), the model output x f, (the forecast), is modified through the analysis equation, (9 where K is the gain matrix, and can be determine via, e.g., minimizing the error between the analysis x a. x a and the true state x t.
Consequently ω w ( u 0, v 0 ) ⊂ E Open image in new window, that is, there exists some u e ∈ E Open image in new window, such that, along a sequence of times, the solution converges weakly to (u e,0).
Assign to each potential V i a sequence of times { 0 = t i 0 < ⋯ < t i M i = T i }.
This video is a sequence of time-lapse photos of the system operating on a partly cloudy day in Boston.
Velocity and interface front information is extracted from a sequence of time-resolved particle images.
It is shown that the problem reduces to a sequence of time-invariant problems that can be solved using the first-order reliability method (FORM).
Instead of using a dynamic stabilizer with high order, this approach uses a sequence of time-varying gains that are directly injected into the internal model unit.
However, little is known about the physiological mechanism underlying human's preference to robustly encode a sequence of time intervals into a mental hierarchy of temporal units called meter.
