The phrase "amplitude costs" is correct and usable in written English.
It can be used in contexts related to finance, engineering, or physics, where costs associated with amplitude (such as in signal processing or project expenses) are being discussed.
Example: "The amplitude costs of the new project exceeded our initial budget, leading to a reevaluation of our financial strategy."
Alternatives: "magnitude expenses" or "scale costs".
Tables 8 and Figs. 12, 13, 14, 15 and 16 give the corresponding optimal solutions, including DC variables, outputs of generators, real and reactive powers of rectifier and inverter, fuel cost, valve-point cost, carbon tax cost, amplitude of AC node voltage, respectively.
However, there is also a frequency range over which a reverse flow of energy occurs, where the pendulum shows reduced amplitude at the cost of large amplitudes of the column.
The effectiveness of using vibration amplitude as the cost function for an active control system designed to minimize harmonic flexural vibratory power transmission in a beam of infinite length is examined theoretically.
The applicability of using vibration acceleration amplitude as the cost function for an active control system designed to minimize harmonic flexural vibration of a beam of finite and semi-infinite length is examined theoretically.
Cd Approach direction cost; amp Amplitude of the approach direction; dc Center of the amplitude; dg Distance of cost decrement in approaching the amplitude of the goal direction.
Under presence and absence of spectral amplitude, the general weighted cost function is proposed, in which the perceptually weighted order p and the spectral amplitude order β are jointly used.
Four supervised artificial neural networks are designed for modeling the complex relationships among the weight, the cost, the amplitude and the total harmonic distortion of the output voltage respect to the quantities of the search space.
Next, the frequency and initial phase of the spectral component that has the largest amplitude are converged using a cost function with the steepest descent method.
Our method, based on micro and macro solvers, allows to capture numerically the amplitude equation accurately at a cost independent of the small scales in the problem.
Downregulation and desensitization increase the response speed at the cost of response amplitude.
We found that N350 modulations matched the effects obtained in the behavioural data: benefits for coloured objects (earlier latency in Experiment 1), as well as costs for more contours (higher amplitude in Experiment 2) or atypical colour of colour-diagnostic items (higher amplitude in Experiment 3).
