Interactive Graphical User Interface for Customizable Combinatorial Test Construction
US-2022269401-A1 · Aug 25, 2022 · US
US11500339B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-11500339-B2 |
| Application number | US-201916764665-A |
| Country | US |
| Kind code | B2 |
| Filing date | Dec 23, 2019 |
| Priority date | Dec 26, 2018 |
| Publication date | Nov 15, 2022 |
| Grant date | Nov 15, 2022 |
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The invention provides a dynamic positioning and thrust distribution method based on an artificial neural network, is a quadratic programming problem in the optimization problem, and can compute the thrust coefficient of a rear thruster in a constraint condition of a thrust distribution problem by taking into account of the corner of a front thruster and through the artificial neural network. Then the optimization problem enabling the power of the thruster to be minimized is solved according to a sequential quadratic programming algorithm, so that a thrust distribution scheme on the azimuth thrusters is obtained. Meanwhile the invention further provides a dynamic positioning and thrust distribution device based on an artificial neural network. The invention, through the introduction of the concept of thrust coefficients, on the one hand, can accurately quantize thrust loss, and on the other hand can enlarge the feasible area of the rotation angle of the thruster, thereby ensuring that the more optimized and reasonable result can be obtained for the quadratic programming problem, reducing the power of the thruster and saving energy.
Opening claim text (preview).
What is claimed is: 1. A dynamic positioning and thrust distribution method based on an artificial neural network, characterized by comprising the following steps: Step S1: Establish and train a fitting thrust coefficient of an artificial neural network in a real-time control computer; Step S2: Add the trained artificial neural network into a thrust distribution model to obtain the following model: min ∑ i = 1 8 c i ( ρ , D ) · T i 3 2 ∑ i = 1 8 T i · cos α i · η i - F x = 0 ∑ i = 1 8 T i · sin α i · η i - F y = 0 ∑ i = 1 8 [ T i · η i ( x i · sin α i - y i · cos α i ) ] - M z = 0 T min ≤ T i ≤ T max Wherein, c i , is a constant of each azimuth thruster, which is related to fluid density p and propeller diameter D, T max , T min respectively indicate the upper limit and lower limit of the thrust of each azimuth thruster, and F x ,F y ,M z are separately resultant force and resultant moment of all the thrusters in three freedom degree directions which are surging, swaying and yawing directions; Step S3: Set the resultant force and resultant moment of all the thrusters in the three freedom degree directions which are surging, swaying and yawing directions; Step S4: Perform thrust distribution iteration algorithm according to a quadratic programming algorithm, Thrust distribution mathematical model is briefly recorded as: { min f ( x )
Backpropagation, e.g. using gradient descent · CPC title
using neural networks only · CPC title
in which a parameter or coefficient is automatically adjusted to optimise the performance · CPC title
Architecture, e.g. interconnection topology · CPC title
Feedforward networks · CPC title
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