The phrase "a set of exceptional" is correct and usable in written English.
It can be used when referring to a collection or group of items, people, or qualities that are outstanding or remarkable in some way.
Example: "The committee recognized a set of exceptional candidates for the scholarship program this year."
Alternatives: "a group of outstanding" or "a collection of remarkable".
Skyfall, as detailed in last week's column, came with a set of exceptional circumstances and performed accordingly; Spectre's US opening places it back inside the steadier pattern of growth 007 has enjoyed since the start of the Brosnan era.
Because of a set of exceptional chemical, physical, and biological properties, polyamide or peptide nucleic acids (PNAs) hold a distinctive position among various synthetic ligands designed for DNA-targeting purposes.
We prove spectral localization and, away from a finite set of exceptional energies, dynamical localization for such models.
Thus, UKPDS provides a data set of exceptional quality, spanning several diabetes-related comorbidities.
There is no one set of exceptional experiences that will work for all customers.
The name "Gum Metal" has been given to a set of β-Ti alloys that achieve exceptional elastic elongation and, with appropriate preparation, appear to deform by a dislocation-free mechanism triggered by elastic instability at the limit of strength.
Ballista [18] uses a set of tests that combine acceptable and exceptional values on calls to kernel functions of operating systems.
Then m ( r, f ( q z + η ) f ( z ) ) = S ( r, f ), on a set of logarithmic density 1 for all r outside of a possible exceptional set of logarithmic density 0. Lemma 2.8 ([[22], p.44] or [[19], Lemma 2.5]).
Then T ( r, f ( q z ) ) = T ( r, f ( z ) ) + S 1 ( r, f ), N ( r, f ( q z ) ) = N ( r, f ( z ) ) + S 1 ( r, f ), on a set of logarithmic density 1 or for all r outside of a possible exceptional set of logarithmic density 0. Lemma 2.6 Let f ( z ) be a transcendental meromorphic function of zero order and q, c be two nonzero complex constants.
Suppose that (i) (g(r)leq h(r)) outside of an exceptional set of finite linear measure, or (ii) (g(r)leq h(r), rnotin Hcup 0,1]), where (Hsubset (1,infty)) is a set of finite logarithmic measure.
If (i) (g(r)leq h(r)) outside of an exceptional set of finite linear measure, or (ii) (g(r)leq h(r)), (r notin{Hcup 0,1]}), where (Hsubset(1,infty)) is a set of finite logarithmic measure, then for any (alpha>1), there exists (r_{0}>0) such that (g(r)leq h alpha r)) for all (r>r_{0}).
