共 18 条
[1]
Jiang Z.B., Wang J., Song Q., Et al., A closed-form robust chinese remainder theorem based mutilbaseline phase unwrapping, Proc.of the International Conference on Circuits, Device and Systems, pp. 115-119, (2017)
[2]
Jiang Z.B., Wang J., Multibaseline phase unwrapping through robust Chinese remainder theorem, Proc.of the IEEE International Symposium on Microwave, Antenna, Propagation, pp. 462-466, (2017)
[3]
Lei W., Long T., Zeng T., Et al., A novel method of pulse Doppler radar for solving range ambiguity, Journal of Beijing Institute of Technology, 19, 3, pp. 357-360, (1999)
[4]
Hong X.Y., Algorithm of range ambiguity resolution for pulse Doppler radar based on high speed residue difference look-up table, Technique and Method, 36, 4, pp. 84-96, (2017)
[5]
Zhou R., Gao M.G., Han Y.Q., Resoling ambiguity of multiple targets using residues difference look-up table, Journal of Beijing Institute of Technology, 22, 2, pp. 221-224, (2002)
[6]
Wang J.M., Yang J., Wu S.J., A new algorithm of range ambiguity resolution for pulse Doppler radar, Radar and ECM, 19, 3, pp. 38-41, (2005)
[7]
Liu Z.Y., Ambiguity resolution of PD radar based on residual theorem and one dimensional set algorithm, Modern Electronic Technology, 35, 9, pp. 28-30, (2012)
[8]
Ma C., Wang D., Solution of range ambiguity of high speed moving target by one-dimension set selection method, Guidance and Fuze, 33, 2, pp. 1-4, (2012)
[9]
Zhang G., Zhu Z.D., Zhu N.Y., Application of genetic algorithm with approximation crossover strategy in ambiguity resolution of PD radar, Journal of Southeast University, 19, 2, pp. 121-125, (2003)
[10]
Bruno S., Gustavo F., Performance analysis of the classic and robust chinese remainder theorems in pulsed Doppler radar, IEEE Signal Processing Society, 66, 18, pp. 4898-4903, (2018)