The phrase "a sequence of strong" is not complete and lacks context, making it difficult to determine its correctness in written English.
It could be used in contexts discussing a series of strong elements, such as emotions, arguments, or physical attributes, but it needs additional information to clarify its meaning.
Example: "The study revealed a sequence of strong emotions experienced by participants during the experiment."
Alternatives: "a series of strong" or "a chain of strong".
After a sequence of strong performances Burr, 38, is favourite to win, impressing judges Mary Berry and Paul Hollywood with some mouthwatering creations.
But with a sequence of strong returns and bold, aggressive shot-making, Peliwo reeled off the next five points to break, screaming exhortations of "Yes!" and "C'mon, let's go go go!" after each point.
We show that a sequence of strong solutions converges in appropriate topologies to weak solutions of the 3D stochastic Navier-Stokes equations.
The impressive Allan was doing his best to drive his team on with a sequence of strong runs from midfield but Hibs found openings harder to come by after the interval.
We provide evidence that a sequence of strong event-induced price drops evolve in the backloading decision process, which is consistent with the interpretation that market participant׳s confidence in the political support for reform, and probably the EU ETS in general, has been unsettled.
By virtue of the inequality (31), we get ∥ u n − u ∥ 1 ≤ c ∥ f n − f ∥ 0 → 0. Consequently, { u n } is a sequence of strong solutions, hence, Problem B is strongly solvable for all right hand f ∈ L 2 , and the strong solution belongs to the space W 2 1 ∩ W x, y 1, 2 ( Ω 1 ) ∩ C.
where { μ n } n = 1 ∞ is a sequence of left strong regular invariant means defined on an appropriate invariant subspace of l ∞ ( S ).
We denote the set of positive integers by Let be a Banach space with norm Then the dual space of is denoted by The norm of is also denoted by For and we denote by For a sequence of and, strong convergence of and weak convergence of to are denoted by and respectively.
Let X be a left invariant φ-stable subspace of L ∞ containing 1, let { μ n } n = 1 ∞ be a sequence of left strong regular invariant means defined on X such that lim n → ∞ ∥ μ n + 1 − μ n ∥ = 0, and let { c n } n = 1 ∞ be a sequence defined by c n = sup x, y ∈ C ( ∥ T μ n x − T μ n y ∥ − ∥ x − y ∥ ), n ≥ 1.
Let X be a left invariant φ-stable subspace of L ∞ containing 1, { μ n } n = 1 ∞ is a sequence of left strong regular invariant means defined on X such that lim n → ∞ ∥ μ n + 1 − μ n ∥ = 0 and { c n } n = 1 ∞ be the sequence defined by c n = sup x, y ∈ C ( ∥ T μ n x − T μ n y ∥ − ∥ x − y ∥ ), n ≥ 1.
To identify interactions which cannot be explained by a sequence of sufficiently strong interactions via other proteins, we process candidate interactions in the order of non-increasing edge weights (Fig. 1C).
