The phrase "a class of strictly" is grammatically correct and can be used in written English.
It can be used when categorizing or defining a specific group that adheres to strict criteria or rules.
Example: "In our study, we focused on a class of strictly regulated industries to understand the impact of compliance on profitability."
Alternatives: "a category of strictly" or "a group of strictly".
We study the Szegö kernel for a class of strictly pseudoconvex domains in C2.
This paper concerns the problem of designing a modified repetitive-control system for a class of strictly proper plants.
This paper concerns the design of a robust observer-based modified repetitive-control system for a class of strictly proper plants with periodic time-varying uncertainties.
This paper concerns the problem of designing a robust observer-based modified repetitive-control system with a prescribed H∞ disturbance rejection level for a class of strictly proper linear plants with unknown aperiodic disturbances and time-varying structural uncertainties.
We provide an answer further, but we first introduce a class of strictly diagonally dominant tensors that involve a parameter p in the interval ([1,infty]).
A class of strictly diagonally dominant tensors that involve a parameter p in the interval ([1,infty]), denoted by p-norm SDD tensor, is introduced in Section 2.
In order to define an analogous class of (strictly) vector -incave functions with respect to, the direction of the inequality in the definition of -invex function should be changed to the opposite one.
Therefore, a specific eliminating operator is defined by which the GEA computes, in polynomial time, a minimal model for a class of CNF that strictly includes head-elementary-set-free (HEF) CNF theories [14], which form, in their turn, a strict superset of HCF theories.
In [4], Chidume et al. also considered a class of multivalued k-strictly pseudocontractive mappings defined as follows.
It is clear that in Hilbert spaces the important class of nonexpansive mappings (mappings for which ) is a subclass of the class of strictly pseudocontractive maps.
There is a class of mappings which lies strictly between the class of contraction mappings and the class of nonexpansive mappings.
