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任何物理可实现的干扰,如天电干扰、电子对抗中的有源干扰,当ω→∞时,其频谱Y_n(ω)至少以1/ω~2的速度趋于零。因此,根据瞬态检测理论,对于可测知基带信号E(t)=S(t)+y(t)来说,就可以建立一个与被测信号S(t)无关的干扰微分方程,再利用被测信号的因果关系,进而可以求得所需的初值,使该干扰微分方程具有唯一解,其误差为O(h~n)。因此,若所选被测信号适当,则由此而被恢复的信号S=E(t)-y的误差至少为O(h)。故当h→0~+时,被测信号S(t)就可以被恢复。所以,它对无线电制控和通信的抗干扰,例如对无线电制导火箭的抗干扰,是很有益处的。
Any physically achievable interference, such as EMI, or active interference in electronic warfare, has a frequency spectrum Y_n (ω) that tends to zero at least 1 / ω ~ 2 when ω → ∞. Therefore, according to the transient detection theory, an interference differential equation independent of the measured signal S (t) can be established for the measurable baseband signal E (t) = S (t) + y (t) Utilizing the causal relation of the signal under test, the initial value needed can be obtained and the perturbed differential equation has a unique solution with an error of O (h ~ n). Therefore, the error of the signal S = E (t) -y thus recovered is at least 0 (h) if the selected signal is selected as appropriate. Therefore, when h → 0 ~ +, the measured signal S (t) can be restored. Therefore, it is very beneficial to the anti-jamming of radio control and communication, for example to the anti-jamming of radio-guided rockets.