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基于标准弹道点的最优制导方法
引用本文:王继平,王明海,马丹山,李邦杰. 基于标准弹道点的最优制导方法[J]. 飞行力学, 2008, 26(1): 64-67
作者姓名:王继平  王明海  马丹山  李邦杰
作者单位:第二炮兵工程学院,603教研室,陕西,西安,710025
摘    要:由于基于需要速度的显式制导方法要确定虚拟目标点,虚拟目标点的确定要对地球扁率和再入阻力的影响进行修正,存在着百米以上的修正误差,为此提出了基于标准弹道点的最优制导方法,即将标准弹道的某点作为目标点进行需要椭圆轨道计算及最优入轨控制。提供了采用弹上迭代制导方法实现最优控制,同时给出了预测关机参数的需要椭圆轨道终端约束校正方法。该制导方法无需进行地球扁率和再入阻力的影响修正,可以减少方法误差,仿真计算证明了这一点。

关 键 词:标准弹道点  需要椭圆轨道  迭代制导  方法误差
文章编号:1002-0853(2008)01-0064-04
收稿时间:2007-04-29
修稿时间:2007-10-30

The Optimal Guidance Method Based on Standard Ballistic Point
WANG Ji-ping,WANG Ming-hai,MA Dan-shan,LI Bang-jie. The Optimal Guidance Method Based on Standard Ballistic Point[J]. Flight Dynamics, 2008, 26(1): 64-67
Authors:WANG Ji-ping  WANG Ming-hai  MA Dan-shan  LI Bang-jie
Abstract:Making a certain virtual target is needed in the explicit guidance based on the required velocity,the earth oblateness and reentry aerodynamic resistance effects are revised in making a certain virtual target,which causes the error of 100 m.So the optimal guidance method based on standard ballistic points is put forward,that is,some point in standard trajectory is regarded as a target to calculate the required ellipse trajectory and optimal control injection of the missile.In this article the iterative explicit guidance is put forward for the optimal control issue when the missile is flying,at the same time the correction method about the required ellipse trajectory termination constraint of the forecasted shut down point parameter is given.The method error of the optimal guidance gets less by the simulation calculation.
Keywords:standard ballistic point  required ellipse trajectory  iterative explicit guidance  method error
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