The phrase "a continuous and strong" is correct and usable in written English.
It can be used to describe something that is ongoing and has significant intensity or impact.
Example: "The team demonstrated a continuous and strong commitment to improving their performance throughout the season."
Alternatives: "an ongoing and robust" or "a persistent and powerful".
Therefore, rather than blaming a government agency, perhaps we should blame ourselves for not reacting to past terrorist acts with a continuous and strong antiterrorism voice by our government.
This shows that T t f : C → C is a continuous and strong pseudo-contraction for each t ∈ ( 0, 1 ).
Let E be a Banach space, K be a nonempty closed convex subset of E, and T : K → K be a continuous and strong pseudo-contraction.
Especially in 1974, Deimling [1] proved the following existence theorem of fixed point for a continuous and strong pseudocontraction in a nonempty closed convex subset of Banach spaces.
Let E be a Banach space, C be a nonempty closed and convex subset of E and T : C → C be a continuous and strong pseudo-contraction.
Let C be a nonempty, closed, and convex subset of a Banach space E, and let T : C → C be a continuous and strong pseudocontraction.
Even with the HGD approach, it seems difficult to achieve a tissue-specific, continuous, and strong expression of a gene of interest (GOI).
Theorem 2.2 Let E be a reflexive Banach space which has a weakly continuous duality mapping J φ for some gauge φ, and let C be a nonempty closed and convex subset of E. Let T : C → C be a continuous pseudo-contraction and f : C → C be a fixed bounded, continuous and strong pseudo-contraction with the coefficient k ∈ ( 0, 1 ).
Let f: C → C be a fixed bounded, continuous and strong pseudocontraction with the coefficient α in (0,1), let α n and t n be sequences of real numbers satisfying α n ∈ (0, 1), t n > 0, and lim n → ∞ t n = lim n → ∞ α n t n = 0 ; Let {x n } be a sequence generated in the following manner: x n = ( 1 - α n ) f ( x n ) + α n T ( t n ) x n, ∀ n ≥ 1. (6).
User authentication, via generalized biometrics, can be combined with other authenticators to provide a continuous, flexible, and strong system.
Remark 2.4 It is clear that every contraction is a continuous, bounded and strong pseudo-contraction.
