The phrase "a collection of weakly" is grammatically correct and can be used in written English.
It can be used in contexts where you are describing a group or assortment of items, ideas, or concepts that are characterized as weak or lacking strength.
Example: "The research presented a collection of weakly supported theories that failed to convince the audience."
Alternatives: "a group of feeble" or "an assortment of fragile".
A collection of essays about life.
Scientific innovation often proceeds through a painstaking search for a logically consistent model that best explains a large collection of weakly supported and contradictory facts.
We use our non-commutative tools to show that the collection of weakly almost periodic elements of a Hopf von Neumann algebra, while itself perhaps not a C⁎-algebra, does always contain a greatest C⁎-subalgebra.
Hence, while a small particle grows, its kinetics changes from interface- to diffusion-controlled. Therefore, in the mean-field limit a collection of second phase particles in weakly- or non-driven systems coarsen such that the average particle size follows parabolic growth (R t) ∝ t1/2) at short times and cubic growth (R t) ∝ t1/3) at long times.
Corollary 23 Let ( X, p ) be a complete partial metric space and A 1, …, A m ( m ∈ N ) be a collection of nonempty subsets of X and Y ⊆ X. Suppose that f : Y → Y is a weakly cyclic contractive mapping.
Corollary 46 Let ( X, d ) be a complete partial metric space and A 1, …, A m ( m ∈ N ) be a collection of nonempty subsets of X and Y ⊆ X. Suppose that f : Y → Y is a weakly cyclic Kannan mapping.
Corollary 48 Let ( X, d ) be a complete metric space and A 1, …, A m ( m ∈ N ) be a collection of nonempty subsets of X and Y ⊆ X. Suppose that f : Y → Y is a weakly cyclic Kannan contractive mapping.
Corollary 45 Let ( X, d ) be a complete partial metric space and A 1, …, A m ( m ∈ N ) be a collection of nonempty subsets of X and Y ⊆ X. Suppose that f : Y → Y is a weakly cyclic contractive mapping.
Corollary 36 Let ( X, p ) be a complete partial metric space and A 1, …, A m ( m ∈ N ) be a collection of nonempty subsets of X and Y ⊆ X. Suppose that f : Y → Y is a weakly cyclic Kannan mapping.
Corollary 25 Let ( X, d ) be a complete metric space and A 1, …, A m ( m ∈ N ) be a collection of nonempty subsets of X and Y ⊆ X. Suppose that f : Y → Y is a weakly cyclic contractive mapping.
