Simulation and performance investigation of a typical guidance system with suitable modeling of the guidance system elements and its sensitivity with respect to aerodynamic coefficients

Authors

1 Assistant Proffesor, Department of Electrical Engineering, Persian Gulf University, Bushehr, Iran.

2 Assistant Proffesor, Department of Mechanical Engineering, Imam Hussin University, Tehran, Iran.

3 Ph.D. Student, School of Electrical Engineering, Tarbiat Modares University, Tehran, Iran.

Abstract

The Guidance commands are mostly generated by determining the line of sight (LOS) angle. Among the existed guidance laws, proportional navigation (PN) is the most widely used algorithm. In this way, the differentiation of LOS angle is needed. Then the LOS rate are usually found by numerical differentiation of the LOS angle. The LOS rate can be directly measured by an embedded internal seeker which it would be a differential free technique. Nowadays, in practical, guidance algorithms equipped with a seeker have been interested. Such a guidance loop includes some subsystems like vehicle dynamics, the type of flight path and also navigation sensors which each subsystems may have some parameters like aerodynamic coefficients. Therefore the guidance system performance would be affected by changing in these parameters. In this paper, in a typical vehicle equipped with a seeker, the guidance system efficiency are numerically investigated in terms of the aerodynamic coefficients change.

Keywords

Main Subjects


[1] Shneydor NA (1998) Missile guidance and pursuit: kinematics, dynamics and control. 1st edn. Woodhead Publishing.
[2] Zarchan P (2002) Tactical and strategic missile guidance. 5th edn. AIAA.
[3] Siouris GM (2004) Missile guidance and control systems. 1tst edn. CRC Press.
[4] Yanushevsky R (2007) Modern missile guidance. 1st edn. CRC Press.
[5] Jeon IS, JI Lee, Tahk MJ (2010) Homing guidance law for cooperative attack of multiple missiles. J Guid Control Dyn 33(1): 275-280.
[6] Menon P, Ohlmeyer EJ (2001) Nonlinear integrated guidance-control laws for homing missiles. in AIAA Guidance, Navigation and Control Conference and Exhibit.
[7] Murtaugh SA, Criel HE (1966) Fundamentals of proportional navigation. IEEE Spectrum 3(12): 75-85.
[8] Guelman M (1974) The closed form solution of true proportional navigation. DTIC Document.
[9] Yang CD, Yeh FB, Chen JH (1987) The closed-form solution of generalized proportional navigation. J Guid Control Dyn 10(2): 216-218.
[10] Becker K (1990) Closed-form solution of pure proportional navigation. IEEE Trans Aerosp Electron Syst 26(3): 526-533.
[11] Yuan P, Chern J (1992) Ideal proportional navigation. J Guid Control Dyn 15(5): 1161-1165.
[12] Ghose D (1994) True proportional navigation with maneuvering target. IEEE Trans Aerosp Electron Syst 30(1): 229-237.
[13] Ghaffari V (2018) Stability analysis and guidance law design with finite-time stability property in presence of measurement noise. J Nonlinear Sys Elec Eng 4(1): 97-110.
[14] Roskam J (2001) Airplane flight dynamics and automatic flight controls.
[15] Palumbo NF, Blauwkamp RA, Lloyd JM (2010) Basic principles of homing guidance. Johns Hopkins APL Tech Dig 29(1): 25-41.
[16] Dong FZ, Zeng X, Zhang A, Wang Y (2013) Research on Radar/IR Dual-mode Seeker Against Chaff-jamming. Fire Control and Command Control 3: 15-20.
[17] Gurfil P (2003) Zero-miss-distance guidance law based on line-of-sight rate measurement only. Control Eng Pract 11: 819-832.
[18] Shi X, Xu J, Xu Y, Song J (2005) A simulation study on agent-network based route guidance system. IEEE Proceedings in Intelligent Transportation Systems.
[19] Chen CW, Kouh JS, Tsai JF (2013) Modeling and simulation of an AUV simulator with guidance system. IEEE J Oceanic Eng 38(2): 211-225.
[20] Mirzaei M, Alishahi MM (2014) Performance investigation of control and guidance system for a spinning flight vehicle with dithering canard. Modares Mechanical Engineering 14: 169-175.
[21] Abbasi Y, Moosavian SAA, Novinzadeh AB (2015) Guidance and control system design for an aerial robot based on reference trajectory acceleration. Aerospace Knowledge and Technology Journal 4(1): 17-31.
[22] Ogata K, Yang Y (2009) Modern control engineering. 5th edn. Prentice Hall.
[23] Nesline FW, Nesline ML (1984) Homing missile autopilot response sensitivity to stability derivative variations. in the IEEE conference on decision and control.