The phrase "a suitable function for" is correct and usable in written English.
It can be used when discussing an appropriate role or purpose for something in a specific context.
Example: "The committee is looking for a suitable function for the new software to enhance productivity."
Alternatives: "an appropriate role for" or "a fitting purpose for".
"I am clear, even with expert advice, that a quasi-judicial role such as this is not a suitable function for the executive.
For explaining more details of the reported gain coefficients, the g0 lAMP-parameter was introduced, where it was realized that with a good approximation a Gaussian profile is a suitable function for explaining the reported g0 lAMP-products.
This is a suitable function for modelling demand across virtual machine sizes, to a first approximation, for the following reasons.
To get a lower solution for (1.1), we will proceed with a limit process in, where is a classical solution of problem (1.10) (given by Theorem 1.6) with, is a suitable function and for and is such that in.
We study the spectral functional A↦Trf(D+A) for a suitable function f, a self-adjoint operator D having compact resolvent, and a certain class of bounded self-adjoint operators A. Such functionals were introduce by Chamseddine and Connes in the context of noncommutative geometry.
For a suitable function f : Ω ( r, s ) → R, we define for all n ∈ N 0 linear functionals via a discretized version of the continuous integral, namely T n ( r, s ) ( f ) : = ∑ k = − ∞ ∞ r q k ( r q k ) n f ( r q k ) + ∑ k = − ∞ ∞ s q k ( − s q k ) n f ( − s q k ).
For a suitable function f, the commutator is defined by ([b,T]f=bT f -T(bf)).
In this paper we use a non-local discrete Laplacian Ψ(L) defined for a suitable function Ψ by applying Fourier transform.
Therefore, upon assuming, for simplicity, that I is finite and that E [ f ( V i, n ) ∣ H ] = 0 holds a.s. with a suitable function f : I → R, for all i ∈ I and n ∈ N, we have that the family of r.v.'s { f ( V i, n ) } i ∈ I, n ∈ { 1, …, N } meets conditions (6 - 8) and fits the general setting of the present paper.
Then (4) holds at each point of the interior of D. Furthermore, if (u_{x_{1}x_{2}}ne0) and (u_{x_{2}x_{2}}ne0) in D, then we may define the function A as in (2), and then A is given by (3) for a suitable function Φ.
