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The phrase "objective functional" is correct and can be used in written English
It is typically used in the field of mathematics, specifically in optimization problems. An objective functional refers to a mathematical function that represents the objective or goal that a system is trying to optimize. One possible example of using this phrase could be: "The objective functional in this optimization problem is to minimize the total cost of production."
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An iteration scheme is developed to solve the objective functional.
Next, the topological derivative of the objective functional is derived.
The locally optimal solutions with the lower objective functional values are retained and the locally optimal solutions with the higher objective functional values are discarded.
A new objective functional is proposed to convert the original reconstruction task into an optimization problem, and the simulated annealing algorithm is deployed to effectively solve the proposed objective functional.
It was demonstrated that different optimal contact shapes are generated depending on objective functional and wear parameters.
These algorithms use as the main tool the derivative of the objective functional with respect to the reservoir permeability.
A canoni quadratic objective functional is used through the paper and the behaviour of each of its terms is analysed.
The gradient of the objective functional is used in a descent algorithm to solve optimization problems.
The operator equation is reduced to a minimization problem via a least-squares objective functional.
Additionally, the objective functional is defined also on the design boundaries.
Accordingly, a combined condition index is developed using surface distress ratings and objective functional performance measures.
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