CN115097854A - Fixed-wing unmanned aerial vehicle attitude self-adaptive control method based on model correction - Google Patents

Fixed-wing unmanned aerial vehicle attitude self-adaptive control method based on model correction Download PDF

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CN115097854A
CN115097854A CN202210685045.1A CN202210685045A CN115097854A CN 115097854 A CN115097854 A CN 115097854A CN 202210685045 A CN202210685045 A CN 202210685045A CN 115097854 A CN115097854 A CN 115097854A
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张婧
刘洋
盖文东
张桂林
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Shandong University of Science and Technology
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    • G05D1/00Control of position, course, altitude or attitude of land, water, air or space vehicles, e.g. using automatic pilots
    • G05D1/08Control of attitude, i.e. control of roll, pitch, or yaw
    • G05D1/0808Control of attitude, i.e. control of roll, pitch, or yaw specially adapted for aircraft

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Abstract

The invention discloses a fixed wing unmanned aerial vehicle attitude self-adaptive control method based on model correction, and belongs to the technical field of unmanned aerial vehicle flight control. The method comprises the following steps: constructing a fixed wing unmanned aerial vehicle attitude nonlinear model, designing a correction term by utilizing output information of a reference model and the unmanned aerial vehicle attitude nonlinear model, and correcting the reference model; taking the expected attitude angle information of the unmanned aerial vehicle, the output information of the reference model and the unmanned aerial vehicle attitude nonlinear model as radial basis function neural network input to obtain an approximate value of model uncertainty; designing an extended state observer and obtaining an interference estimation value; and designing an unmanned aerial vehicle attitude controller and a neural network adaptive law based on the obtained model uncertainty approximation value and the interference estimation value. The method can enable the unmanned aerial vehicle to asymptotically track the expected reference track under the consideration of model uncertainty, control input saturation and wind interference influence, and has strong anti-interference capability.

Description

Fixed-wing unmanned aerial vehicle attitude self-adaptive control method based on model correction
Technical Field
The invention belongs to the technical field of unmanned aerial vehicle flight control, and particularly relates to a fixed-wing unmanned aerial vehicle attitude self-adaptive control method based on model correction.
Background
With the wide application of the unmanned aerial vehicle, the task requirements are increased day by day, the task execution environment is more complex, larger maneuvering flight actions need to be completed, and larger control input is needed at the moment. But unmanned aerial vehicle can't provide required control volume because its self physics limits, leads to control input saturation to take place to reduce unmanned aerial vehicle flight control performance. In addition, unmanned aerial vehicle external interference and model uncertainty can also reduce unmanned aerial vehicle flight control performance.
Therefore, in order to ensure the flight quality of the unmanned aerial vehicle and complete the flight task, an effective unmanned aerial vehicle control method is designed, and the flight control performance of the unmanned aerial vehicle under the conditions of uncertainty of a model, saturated control input, wind interference and the like is very necessary to be enhanced.
Disclosure of Invention
Aiming at the problems of uncertainty of an unmanned aerial vehicle model, control input saturation, wind interference and the like, the invention provides a fixed wing unmanned aerial vehicle attitude self-adaptive control method based on model correction, which enhances the flight control performance of an unmanned aerial vehicle under the conditions of uncertainty of the model, control input saturation, wind interference and the like, can track an expected reference track gradually and has strong anti-interference capability.
In order to achieve the purpose, the invention adopts the following technical scheme:
a self-adaptive control method for attitude of a fixed-wing unmanned aerial vehicle based on model correction comprises the following steps:
step 1: simultaneously considering model uncertainty and unknown external interference, constructing a fixed wing unmanned aerial vehicle attitude nonlinear model, designing a correction term by utilizing output information of a reference model and the unmanned aerial vehicle attitude nonlinear model, and correcting the reference model;
step 2: taking the unmanned aerial vehicle expected attitude angle information, the reference model and the output information of the unmanned aerial vehicle attitude nonlinear model as RBF (Radial Basis Function) neural network input to obtain a model uncertainty approximation value;
and step 3: based on the model uncertainty approximation value obtained in the step (2), designing an extended state observer by using output information and control input information of the unmanned aerial vehicle attitude nonlinear model, and obtaining an interference estimation value;
and 4, step 4: and (3) designing an unmanned aerial vehicle attitude controller and a neural network adaptive law based on the model uncertainty approximation value and the interference estimation value obtained in the steps 2 and 3.
Preferably, in step 1, considering model uncertainty and unknown external disturbances, the fixed-wing drone attitude non-linear model is as shown in equation (1):
Figure BDA0003692833460000011
wherein X ═ γ θ ψ] T Is an attitude angle vector, wherein gamma, theta and psi are respectively a roll angle, a pitch angle and a yaw angle of the unmanned aerial vehicle, f X As a known part of the model,. DELTA.f X For model uncertainty, u is the control input, d is the unknown external disturbance, g X To control the input gain matrix, the expression:
Figure BDA0003692833460000021
in the formula, Q is the dynamic pressure of free flow, S is the wing area of the unmanned aerial vehicle, L is the wing span, b A For the mean aerodynamic chord length of the wing, I x 、I y 、I z Is moment of inertia, I xy Is the product of the inertia, and is,
Figure BDA0003692833460000022
for the aileron control surface efficiency,
Figure BDA0003692833460000023
in order to be able to control the surface efficiency of the rudder,
Figure BDA0003692833460000024
control surface efficiency for elevators;
considering the unmanned aerial vehicle attitude nonlinear model in the formula (1), defining a tracking error:
Figure BDA0003692833460000025
Figure BDA0003692833460000026
in the formula (I), the compound is shown in the specification,
Figure BDA0003692833460000027
as the error between the attitude angle vector and the reference model output vector,
Figure BDA0003692833460000028
error between the desired attitude angle vector and the reference model output vector; x d To the desired attitude angle vector, X is the attitude angle vector, X r Is the output vector of the reference model;
the following reference model was designed:
Figure BDA0003692833460000029
in the formula, lambda is more than 0, and lambda is a design parameter;
from the tracking errors and their derivatives in equations (3) and (4), an error function is obtained:
Figure BDA00036928334600000210
Figure BDA00036928334600000211
in the formula (I), the compound is shown in the specification,
Figure BDA00036928334600000212
respectively the tracking error
Figure BDA00036928334600000213
A derivative of (a); xi, xi rd Respectively the tracking error
Figure BDA00036928334600000214
An error function of (a); designing a correction term a xi according to the error function xi, and correcting the reference model shown in the formula (5), wherein the corrected reference model is as follows:
Figure BDA00036928334600000215
wherein a is more than 0, and a is a design parameter; when control input saturation occurs, the actual control input requirements cannot be met, resulting in tracking errors
Figure BDA0003692833460000031
When the correction value becomes larger, the correction term a xi is also increased, the reference model is adjusted, and the reference model outputs X r The change is carried out, the error between the change and the attitude angle vector X is reduced, the required control input is reduced, the actual control input requirement can be met, and the unmanned aerial vehicle can exit the saturation area; as can be seen from equation (8), when the tracking error is small
Figure BDA0003692833460000032
When the model disappears, the error function xi disappears, and the corrected reference model (8) becomes the original form (5), so that the unmanned aerial vehicle not only progressively tracks the modified reference model, but also progressively tracks the original reference model.
Preferably, in step 2, uncertainty Δ f in the non-linear model for the unmanned aerial vehicle attitude X Designing and using an RBF neural network to carry out approximation, wherein the RBF neural network algorithm is as follows:
Figure BDA0003692833460000033
Δf X =W *T h(Γ)+ε (10);
in the formula, h j As a hidden layer j th The output of each neuron, exp represents the logarithm of the base e exponential in parentheses, [ Γ ═ Γ [ ] 1 ,…,Γ n ] T As input vectors to the network, c j =[c j1 ,…,c jn ]Is a network j th Central vector of Gaussian basis function of individual neuron, b j Is j th The width of the Gaussian basis function of each neuron; w * Is an ideal weight of the neural network, h ═ h 1 (Γ),…,h m (Γ)] T The output of the hidden layer of the neural network is shown, and epsilon is an approximation error;
select an input as
Figure BDA0003692833460000034
The neural network outputs are:
Figure BDA0003692833460000035
in the formula (I), the compound is shown in the specification,
Figure BDA0003692833460000036
estimating weights for the neural network;
Figure BDA0003692833460000037
i.e. uncertainty Δ f X Is calculated.
Preferably, in step 3, the uncertainty Δ f is derived based on step 2 X The approximation value of (2), then the model of the drone (1) is written as:
Figure BDA0003692833460000038
in the formula (I), the compound is shown in the specification,
Figure BDA0003692833460000039
the method comprises the following steps of (1) including neural network approximation error and unknown external interference; estimating an approximation error epsilon of the neural network by the extended state observer, and simultaneously estimating unknown external interference d by the extended state observer; based on the formula (1) and the neural network output formula (11), the extended state observer is designed as follows:
Figure BDA00036928334600000310
in the formula, z 1 、z 2 、z 3 For expanding the output of the state observer, X, B,
Figure BDA00036928334600000311
An estimated value of (d); beta is a 1 、β 2 、β 3 To extend the state observer gain.
Preferably, in step 4, model uncertainty approximation values obtained in step 2 and step 3 are used as basis
Figure BDA0003692833460000041
And interference estimate z 3 Designing unmanned aerial vehicle attitude controller and neural network self-adaptation law, the controller expression is:
Figure BDA0003692833460000042
in the formula, K X >0,K X Is a controller gain matrix;
the RBF neural network self-adaptation law is as follows:
Figure BDA0003692833460000043
wherein G is G T >0,σ X > 0 is a design parameter.
The invention has the following beneficial technical effects:
the method takes the nonlinear model of the fixed wing unmanned aerial vehicle with model uncertainty, control input saturation and wind interference into consideration, improves the nonlinear model on the basis of model reference adaptive control, corrects the reference model, adjusts the reference model according to an error signal when the control input saturation occurs, enables the unmanned aerial vehicle to exit a saturation area, and solves the problem of control input saturation; the method is combined with a neural network and an interference observer, the RBF neural network is used for approximating model uncertainty, on the basis, an extended state observer is introduced to estimate unknown external interference and neural network approximation errors, and the outputs of the neural network and the extended state observer are added into a controller to eliminate the influence of the model uncertainty and the unknown external interference; the invention can effectively solve the problem of stable flight control of the unmanned aerial vehicle under the conditions of uncertainty of the model, saturated control input, wind interference and the like.
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FIG. 1 is a schematic block diagram of a method for adaptive control of attitude of a fixed-wing drone based on model correction.
Detailed Description
The invention is described in further detail below with reference to the following figures and detailed description:
as shown in fig. 1, the method for self-adaptive control of attitude of fixed-wing drone based on model correction of the present invention specifically includes the following steps:
step 1: meanwhile, considering model uncertainty and unknown external interference, constructing a fixed wing unmanned aerial vehicle attitude nonlinear model, designing a correction term by utilizing output information of a reference model and the unmanned aerial vehicle attitude nonlinear model, and correcting the reference model;
considering model uncertainty and unknown external interference, the non-linear model of the attitude of the fixed-wing drone is described as follows:
Figure BDA0003692833460000044
wherein X ═ γ θ ψ] T Is an attitude angle vector, wherein gamma, theta and psi are respectively a roll angle, a pitch angle and a yaw angle of the unmanned aerial vehicle, f X As a known part of the model,. DELTA.f X For model uncertainty, u is the control input, d is the unknown external disturbance, g X To control the input gain matrix, the expression:
Figure BDA0003692833460000051
in the formula, Q is the dynamic pressure of free flow, S is the wing area of the unmanned aerial vehicle,l is wing span, b A For the mean aerodynamic chord length of the wing, I x 、I y 、I z Is moment of inertia, I xy Is the product of the inertia, and is,
Figure BDA0003692833460000052
for the aileron control surface efficiency,
Figure BDA0003692833460000053
in order to be able to control the surface efficiency of the rudder,
Figure BDA0003692833460000054
control surface efficiency for elevators;
considering the nonlinear model of the unmanned aerial vehicle attitude in the formula (1), defining a tracking error:
Figure BDA0003692833460000055
Figure BDA0003692833460000056
in the formula (I), the compound is shown in the specification,
Figure BDA0003692833460000057
as the error between the attitude angle vector and the reference model output vector,
Figure BDA0003692833460000058
error between the desired attitude angle vector and the reference model output vector; x d To the desired attitude angle vector, X is the attitude angle vector, X r Is the output vector of the reference model;
the following reference model was designed:
Figure BDA0003692833460000059
in the formula, lambda is more than 0 as a design parameter;
the error function is derived from the tracking error and its derivative in equations (3) and (4):
Figure BDA00036928334600000510
Figure BDA00036928334600000511
in the formula (I), the compound is shown in the specification,
Figure BDA00036928334600000512
respectively the tracking error
Figure BDA00036928334600000513
A derivative of (a); designing a correction term a xi according to the error function xi, and correcting a reference model shown in an equation (5), wherein the corrected reference model is as follows:
Figure BDA00036928334600000514
wherein a is more than 0, and a is a design parameter; when control input saturation occurs, the actual control input requirements cannot be met, resulting in tracking errors
Figure BDA00036928334600000515
When the correction value becomes larger, the correction term a xi is also increased, the reference model is adjusted, and the reference model outputs X r The change is carried out, the error between the change and the attitude angle vector X is reduced, the required control input is reduced, the actual control input requirement can be met, and the unmanned aerial vehicle can exit the saturation area; as can be seen from equation (8), when the tracking error is small
Figure BDA0003692833460000061
When the model disappears, the error function xi disappears, and the corrected reference model (8) becomes the original form (5), so that the unmanned aerial vehicle not only progressively tracks the modified reference model, but also progressively tracks the original reference model.
Step 2: step 2: taking the unmanned aerial vehicle expected attitude angle information, the reference model and the output information of the unmanned aerial vehicle attitude nonlinear model as RBF (Radial Basis Function) neural network input to obtain a model uncertainty approximation value;
uncertainty Δ f in non-linear model for unmanned aerial vehicle attitude X Designing and using an RBF neural network to carry out approximation, wherein the RBF neural network algorithm is as follows:
Figure BDA0003692833460000062
Δf X =W *T h(Γ)+ε (10);
in the formula, h j For the hidden layer j th The output of each neuron, exp represents the logarithm of the base e exponential in parentheses, [ Γ ═ Γ [ ] 1 ,…,Γ n ] T As input vectors to the network, c j =[c j1 ,…,c jn ]Is a network j th Central vector of Gaussian basis function of individual neuron, b j Is j th The width of the Gaussian basis function of each neuron; w * Is an ideal weight of the neural network, h ═ h 1 (Γ),…,h m (Γ)] T For the neural network hidden layer output, ε is the approximation error.
Select an input as
Figure BDA0003692833460000063
The neural network outputs are:
Figure BDA0003692833460000064
in the formula (I), the compound is shown in the specification,
Figure BDA0003692833460000065
estimating weights for the neural network;
Figure BDA0003692833460000066
i.e. uncertainty Δ f X Is calculated.
And step 3: based on the approximation value obtained in the step (2), designing an extended state observer by utilizing the output information and the control input information of the unmanned aerial vehicle attitude nonlinear model, and obtaining an interference estimation value;
obtaining uncertainty Δ f based on step 2 X Then the model of the drone (1) can be written as:
Figure BDA0003692833460000067
in the formula (I), the compound is shown in the specification,
Figure BDA0003692833460000068
the method comprises the following steps of (1) including neural network approximation error and unknown external interference; estimating an approximation error epsilon of the neural network by the extended state observer, and simultaneously estimating unknown external interference d by the extended state observer; based on the formula (1) and the neural network output formula (11), the extended state observer is designed as follows:
Figure BDA0003692833460000069
in the formula, z 1 、z 2 、z 3 For expanding the output of the state observer, X, B,
Figure BDA0003692833460000071
An estimated value of (d); beta is a beta 1 、β 2 、β 3 To extend the state observer gain.
And 4, step 4: designing an unmanned aerial vehicle attitude controller and a neural network adaptive law based on the model uncertainty approximation value and the interference estimation value obtained in the step 2 and the step 3;
model uncertainty approximation value obtained based on step 2 and step 3
Figure BDA0003692833460000072
And interference estimate z 3 Designing unmanned aerial vehicle attitude controller and neural network self-adaptation law, the controller expression is:
Figure BDA0003692833460000073
in the formula, K X The gain matrix of the controller is more than 0;
the RBF neural network self-adaptation law is as follows:
Figure BDA0003692833460000074
wherein G is G T >0,σ X > 0 is a design parameter.
In conclusion, when the control input saturation occurs, the reference model is adjusted according to the error signal, so that the unmanned aerial vehicle exits the saturation area; the method is combined with a neural network and an extended state observer, the influence of model uncertainty and unknown external interference is eliminated, stable operation of the unmanned aerial vehicle can be effectively guaranteed under the influence of uncertainty, control input saturation and wind interference of an unmanned aerial vehicle model, and the method has strong robustness.
It is to be understood that the above description is not intended to limit the present invention, and the present invention is not limited to the above examples, and those skilled in the art may make variations, modifications, additions and substitutions within the spirit and scope of the present invention.

Claims (5)

1. A self-adaptive control method for attitude of a fixed-wing unmanned aerial vehicle based on model correction is characterized by comprising the following steps: the method comprises the following steps:
step 1: simultaneously considering model uncertainty and unknown external interference, constructing a fixed wing unmanned aerial vehicle attitude nonlinear model, designing a correction term by utilizing output information of a reference model and the unmanned aerial vehicle attitude nonlinear model, and correcting the reference model;
step 2: taking the expected attitude angle information of the unmanned aerial vehicle, the output information of the reference model and the unmanned aerial vehicle attitude nonlinear model as radial basis function neural network input to obtain a model uncertainty approximation value;
and step 3: based on the model uncertainty approximation value obtained in the step 2, designing an extended state observer by using output information and control input information of the unmanned aerial vehicle attitude nonlinear model, and obtaining an interference estimation value;
and 4, step 4: and (3) designing an unmanned aerial vehicle attitude controller and a neural network adaptive law based on the model uncertainty approximation value and the interference estimation value obtained in the steps 2 and 3.
2. The model correction-based attitude adaptive control method for the fixed-wing drone according to claim 1, characterized in that: in step 1, considering model uncertainty and unknown external interference, the non-linear model of the attitude of the fixed-wing drone is shown in formula (1):
Figure FDA0003692833450000011
wherein X is [ γ θ ψ ]] T Is an attitude angle vector, wherein gamma, theta and psi are respectively a roll angle, a pitch angle and a yaw angle of the unmanned aerial vehicle, f X As a known part of the model,. DELTA.f X For model uncertainty, u is the control input, d is the unknown external disturbance, g X To control the input gain matrix, the expression:
Figure FDA0003692833450000012
in the formula, Q is the dynamic pressure of free flow, S is the wing area of the unmanned aerial vehicle, L is the wing span, b A For the mean aerodynamic chord length of the wing, I x 、I y 、I z Is moment of inertia, I xy Is the product of the inertia, and is,
Figure FDA0003692833450000013
for the efficiency of the aileron control surface,
Figure FDA0003692833450000014
in order to be able to control the surface efficiency of the rudder,
Figure FDA0003692833450000015
control surface efficiency for elevators;
considering the unmanned aerial vehicle attitude nonlinear model in the formula (1), defining a tracking error:
Figure FDA0003692833450000016
Figure FDA0003692833450000017
in the formula (I), the compound is shown in the specification,
Figure FDA0003692833450000018
as the error between the attitude angle vector and the reference model output vector,
Figure FDA0003692833450000019
error between the desired attitude angle vector and the reference model output vector; x d To the desired attitude angle vector, X is the attitude angle vector, X r Is the output vector of the reference model;
the following reference model was designed:
Figure FDA0003692833450000021
in the formula, lambda is more than 0, and lambda is a design parameter;
from the tracking errors and their derivatives in equations (3) and (4), an error function is obtained:
Figure FDA0003692833450000022
Figure FDA0003692833450000023
in the formula (I), the compound is shown in the specification,
Figure FDA0003692833450000024
respectively the tracking error
Figure FDA0003692833450000025
A derivative of (a); xi, xi rd Respectively the tracking error
Figure FDA0003692833450000026
An error function of (a); designing a correction term a xi according to the error function xi, and correcting the reference model shown in the formula (5), wherein the corrected reference model is as follows:
Figure FDA0003692833450000027
wherein a is more than 0, and a is a design parameter; when control input saturation occurs, the actual control input requirements cannot be met, resulting in tracking errors
Figure FDA0003692833450000028
When the correction value becomes larger, the correction term a xi is also increased, the reference model is adjusted, and the reference model outputs X r The change is carried out, the error between the change and the attitude angle vector X is reduced, the required control input is reduced, the actual control input requirement can be met, and the unmanned aerial vehicle can exit the saturation area; as can be seen from equation (8), when the tracking error is small
Figure FDA0003692833450000029
When the model disappears, the error function xi disappears, and the corrected reference model (8) becomes the original form (5), so that the unmanned aerial vehicle not only progressively tracks the modified reference model, but also progressively tracks the original reference model.
3. According to the claims2, the self-adaptive control method for the attitude of the fixed-wing unmanned aerial vehicle based on model correction is characterized by comprising the following steps: in step 2, uncertainty Δ f in the non-linear model for unmanned aerial vehicle attitude X The RBF neural network is designed to be used for approximation, and the algorithm of the RBF neural network is as follows:
Figure FDA00036928334500000210
Δf X =W *T h(Γ)+ε (10);
in the formula, h j For the hidden layer j th The output of each neuron, exp represents the logarithm of the base e exponential in parentheses, [ Γ ═ Γ [ ] 1 ,…,Γ n ] T As input vectors to the network, c j =[c j1 ,…,c jn ]Is a network j th Central vector of Gaussian basis function of individual neuron, b j Is j is th The width of the Gaussian basis function of each neuron; w * Is an ideal weight of the neural network, h ═ h 1 (Γ),…,h m (Γ)] T Is the output of the hidden layer of the neural network, and epsilon is the approximation error;
select an input as
Figure FDA0003692833450000031
The neural network outputs are:
Figure FDA0003692833450000032
in the formula (I), the compound is shown in the specification,
Figure FDA0003692833450000033
estimating weights for the neural network;
Figure FDA0003692833450000034
i.e. uncertainty Δ f X Of the estimated value of (c).
4.The model correction-based attitude adaptive control method for the fixed-wing drone according to claim 1, characterized in that: in step 3, the uncertainty Δ f is derived based on step 2 X The approximation value of (2), then the model of the drone (1) is written as:
Figure FDA0003692833450000035
in the formula (I), the compound is shown in the specification,
Figure FDA0003692833450000036
the method comprises the following steps of (1) including neural network approximation error and unknown external interference; estimating an approximation error epsilon of the neural network by the extended state observer, and simultaneously estimating unknown external interference d by the extended state observer; based on the formula (1) and the neural network output formula (11), the extended state observer is designed as follows:
Figure FDA0003692833450000037
in the formula, z 1 、z 2 、z 3 For expanding the output of the state observer, X, B,
Figure FDA0003692833450000038
An estimated value of (d); beta is a 1 、β 2 、β 3 To extend the state observer gain.
5. The adaptive control method for attitude of a fixed-wing drone based on model modification of claim 1, characterized by: in step 4, model uncertainty approximation values obtained based on step 2 and step 3
Figure FDA0003692833450000039
And interference estimate z 3 Designing unmanned aerial vehicle attitude controller and neural network self-adaptation law, the controller expression is:
Figure FDA00036928334500000310
in the formula, K X >0,K X Is a controller gain matrix;
the RBF neural network self-adaptation law is as follows:
Figure FDA00036928334500000311
wherein G is G T >0,σ X > 0 is a design parameter.
CN202210685045.1A 2022-06-14 2022-06-14 Fixed-wing unmanned aerial vehicle attitude self-adaptive control method based on model correction Pending CN115097854A (en)

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* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN116627145A (en) * 2023-07-25 2023-08-22 陕西欧卡电子智能科技有限公司 Autonomous navigation control method and system for unmanned pleasure boat

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* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN116627145A (en) * 2023-07-25 2023-08-22 陕西欧卡电子智能科技有限公司 Autonomous navigation control method and system for unmanned pleasure boat
CN116627145B (en) * 2023-07-25 2023-10-20 陕西欧卡电子智能科技有限公司 Autonomous navigation control method and system for unmanned pleasure boat

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