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1)  trajectory disturbing gravity
弹道扰动引力
1.
After the analysis of each frequency space disturbing gravity vector results computed with point-mass model,building the subsection polynomial function fitting model to substitute point-mass model to compute trajectory disturbing gravity.
利用点质量模型计算弹道扰动引力可以使扰动引力的计算模式具有较为简单的结构,但它本身也存在计算复杂、计算量大的缺点,很难适应实时快速计算的需要。
2.
As the flying long-range ballistic missile can be affected by the earth s gravity field, and the space disturbing gravity can affect it s guidance and control accuracy, the trajectory disturbing gravity need to be real-time calculated to correct the inertia guidance system and actual trajectory.
本文在深入研究地球外部重力场基本理论及其计算空间扰动引力方法的基础上,围绕弹道扰动引力实时、快速计算及实际工程化需要,研究了弹道扰动引力快速逼近算法和对弹道落点的影响及其精度评定。
2)  Trajectory disturbance
弹道扰动
3)  Disturbing Gravity
扰动引力
1.
Approximation of the Disturbing Gravity of the Active Phase of Ballistic Missile;
弹道导弹主动段扰动引力的一种逼近算法
2.
A study on polynomial fitting of computing space disturbing gravity with point-mass model;
点质量模型计算空间扰动引力的多项式拟合研究
3.
Simulation experiment of quickly determination of disturbing gravity using wide-area polynomial approximation
快速确定扰动引力的广域多项式逼近方法的模拟实验
4)  gravity anomaly
扰动引力
1.
So it is necessary to calculate gravity anomaly real-time on the missile.
主动段扰动引力是引起弹道导弹制导方法误差的主要因素。
5)  disturbing gravitation
扰动引力
1.
The characters of several current calculation methods of disturbing gravitation are compared and the spherical harmonics function to calculate the disturbing gravitation is adopted.
通过比较几种现有的扰动引力计算方法的特点,采用了球谐函数法计算扰动引力,给出了用几何关系法求落点偏差的方法,分析了扰动引力在导弹飞行过程中的变化趋势和球谐函数模型取不同阶数时扰动引力计算造成的落点偏差,实现了通过合理选取球谐函数阶数来保证扰动引力截断误差较小的快速计算。
2.
Since the iterative calculation of the traditional spherical harmonic model for solution of the disturbing gravitation problem cannot be avoided,an increase in orders of model will result on a decrease in the speed of calculation.
传统的球谐函数法求解扰动引力需要进行勒让德函数的递推计算,随着模型阶数的增加,函数的计算速度就会明显下降。
3.
With the improvement of ballistic missile system technology,the tool error affecting missile hitting accuracy has been reduced and disturbing gravitation has been a main factor.
随着弹道导弹系统技术的不断改进,影响导弹精度的工具类误差已逐渐降低,地球重力场扰动引力已经成为影响导弹命中精度的主要因素。
6)  Disturbing gravity field
扰动引力场
补充资料:弹道(见弹道学)


弹道(见弹道学)
trajectory

dQfldQO弹道(t rajectory)见弹道学。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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