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Thesis - Leigh Moody.pdf - Bad Request - Cranfield University

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Chapter 6 / Missile Guidance<br />

_ _<br />

Augmented CLOS laws are obtained by setting GU_DM_CP as follows,<br />

• Gravitational compensation Bit 0<br />

• Linear target trajectory compensation Bit 10<br />

• Missile longitudinal acceleration compensation Bit 11<br />

• Missile body to target beam compensation Bit 12<br />

MS_AUTOPILOT controls the activation of different missile autopilots<br />

contained in modules AP_0, AP_1 etc. mapped to MS_TYPE. Setting bits in<br />

GU_AP_ER activates the following errors and processes that act on the<br />

guidance demand independently, or combined in the order listed:<br />

• Guidance/Autopilot/Fin - lumped time delay Bit 1<br />

• Low speed lateral acceleration demand limiting Bit 2<br />

• General lateral acceleration demand limiting Bit 3<br />

• Lateral acceleration demand noise filtering Bit 4<br />

• Lateral acceleration aerodynamic filtering Bit 5<br />

It is essential for CLOS stability that bit 4 is set so that the lateral<br />

acceleration demands pass through the noise filter described in §. For all<br />

guidance laws the low speed demand limiting bit 2 and bit 3 must be set. It<br />

is also advisable when using the generic missile model that bit 5 is set to<br />

smooth the accelerations used to determine the flight-path and body rates.<br />

6.9 Launcher Dynamics<br />

Only for ground launched missile systems is the concept of a trainable<br />

launcher still relevant, as modern ships have universally adopted the vertical<br />

launch concept. Prior to launch MS_LAUNCHER shown in Figure 6-11<br />

constrains missile rotation to that of the launcher driven by demands from<br />

one of the following sources:<br />

• Reference target position<br />

D B<br />

E A : = ( π<br />

T<br />

ΘA<br />

T<br />

ΨA<br />

)<br />

• Ground radar measurement<br />

D B<br />

EA : = ( π<br />

~ T<br />

ΘA<br />

~ T<br />

ΨA<br />

)<br />

• Ground HMS measurement<br />

D B<br />

E A : = ( π<br />

~ H<br />

ΘA<br />

~ H<br />

ΨA<br />

)<br />

• Target observer (IMM tracking)<br />

D B<br />

E : = ( π ˆ T<br />

Θ ˆ T<br />

Ψ )<br />

The target reference position is used by default if the radar, HMS and target<br />

observer have been de-activated. If the target state observer is active it has<br />

priority, followed by the radar in order of precedence. The launcher<br />

dynamics are modelled using a 2 nd order lag with a damping ratio (ζL) of<br />

0.7, and a natural frequency (ωL) of 3 Hz. Using reference data,<br />

6-33<br />

A<br />

IMM<br />

A<br />

IMM<br />

A

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