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The phrase "a suitable operator for" is correct and usable in written English.
It can be used when discussing an appropriate function or entity that performs a specific action or task in a given context, such as programming or mathematics.
Example: "In this algorithm, we need to identify a suitable operator for combining the two data sets effectively."
Alternatives: "an appropriate operator for" or "a fitting operator for".
Exact(1)
The Queensland environment department is examining claims that Adani's chequered environmental and legal history is grounds to revoke its status as a "suitable operator" for Australia's largest coalmine.
Similar(59)
By constructing the impulsive evolution operator, the existence of -periodic -mild solution for homogeneous linear impulsive periodic system with time-varying generating operators is reduced to the existence of fixed point for a suitable operator.
However, EJA said Queensland's Environmental Protection Act still allowed for Adani's Mining's registration as a suitable operator to be cancelled.
We denote from now on the respective multiplication operator again by and use to see that for a suitable operator-valued function the following holds: (2.37).
Our results indicate that arithmetic crossover operator may be a suitable crossover operator for GA based ANN.
For the sake of simplicity, we consider throughout the paper the case of a linear output of a field variable, that is, s = l ( u for a suitable linear operator l.
Bounded approximate contractibility and bounded approximate amenability are characterized by the existence of suitable operator bounded approximate identities for the diagonal ideal.
For the sake of simplicity, assume that a time-invariant system is driven by the equation x ˙ = Q ( x ) for some suitable operator Q, where x is the state.
Choice of suitable fuzzy operator for the data integration is required to achieve optimum result in landslide prediction studies.
To prove Theorem 1.1, we begin with the reduction of (1.3) to a suitable equation for a compact operator.
there exists an interval [ c, d ] such that ( a, b ) ∩ ( c, d ) = ∅ and C bifurcates from infinity in [ c, d ] × V. To establish Theorem 1.1, we begin with the reduction of (1.1) to a suitable equation for a compact operator and give some preliminary results.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com