Affine guidance and control integrated control method
A control method and form of technology, applied in the field of missile model automation control, can solve the problems of synchronous control of the guidance loop and the control loop, low control accuracy, etc., and achieve the effect of consistent final boundedness
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specific Embodiment approach 1
[0036] Embodiment 1: Combining figure 1 This embodiment is described. An affine form of an integrated control method for guidance and control described in this embodiment includes the following steps:
[0037] Step 1. According to the missile attack target model and the projection equation that projects the aerodynamic acceleration of the missile in the velocity system to the line-of-sight coordinate system, the relative kinematics model of the missile target, the kinematic equations of the ballistic inclination and the ballistic declination, and the attitude of the missile are obtained. kinetic model;
[0038] Step 2. According to the relative kinematics model of the missile target, the relative kinematics model of the missile target, the attitude dynamics model of the missile, the system interference caused by the deviation of aerodynamic parameters, the system interference caused by the installation deviation of the steering gear, and the measurement by the missile inertial...
specific Embodiment approach 2
[0208] Specific embodiment 2: This embodiment further defines an affine form of guidance and control integrated control method described in specific embodiment 1. In this embodiment, in step 1, the missile attack target model is expressed as:
[0209]
[0210]
[0211]
[0212] In the formula, a tR , a tθ and a tφ Represents the three acceleration components of the target in the velocity coordinate system, a mR , a mθ and a mφ represent the three acceleration components of the missile in the velocity coordinate system, is the second derivative with respect to R, for the pair θ L The second derivative of ,
[0213] The projection equation that projects the aerodynamic acceleration of the missile on the velocity system to the line-of-sight coordinate system is expressed as:
[0214]
[0215] In the formula, a my ,a mz is the aerodynamic acceleration of the missile in the velocity system, Z′=Y sinγ V +Zcosγ V , Y′=Y cosγ V -Z sinγ V -mg cosθ, is ...
specific Embodiment approach 3
[0233] Specific embodiment 3: This embodiment further defines an affine form of guidance and control integrated control method described in specific embodiment 2. In this embodiment, in step 3, the affine form of guidance and control integration is controlled. u, d' in the model 1 , d 2 and d 3 , obtain x in the affine form of the guidance and control integration model 1 , x 2 and x 3 The specific process is:
[0234] Step 31: Obtain the derivative of the first Lyapunov equation according to the synovial surface, the affine-form integrated guidance and control model and the first Lyapunov equation;
[0235] According to the synovial surface, the integrated model of guidance and control in affine form, and the set first-order virtual error S 2 and the second Lyapunov equation to get the derivative of the second Lyapunov equation;
[0236] According to the synovial surface, the integrated model of guidance and control in affine form, the first-order virtual error S 2 , t...
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