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GPS - L1 C/A signal is represented by: | GPS - L1 C/A signal is represented by: | ||
| − | <math>r(t) = A\cdot C(t - \tau )\cdot D(t - \tau) \cdot sin(w_{c}(t - \tau)t + \phi ) + n(t</math> | + | <math>r(t) = A\cdot C(t - \tau )\cdot D(t - \tau) \cdot sin(w_{c}(t - \tau)t + \phi ) + n(t)</math> |
| − | + | Where: | |
| + | |||
| + | <math>w_{c}</math> is the carrier frequency | ||
| + | A is the signal amplitude | ||
| + | C(t) is the C/A code | ||
| + | D(t) is the navigation message | ||
| + | <math>\tau</math> is the propagation delay | ||
| + | <math>\phi</math> is the initial phase offset | ||
| + | n(t) is the receiver noise | ||
Revision as of 10:44, 22 September 2009
GPS Signal Processing
GPS is becoming more important and its widespread application is driving further research and development. This research has led to improved signal processing and has led to the use of the Fast Fourier Transform.
An overview of this analysis is as follows:
GPS - L1 C/A signal is represented by:
$ r(t) = A\cdot C(t - \tau )\cdot D(t - \tau) \cdot sin(w_{c}(t - \tau)t + \phi ) + n(t) $
Where:
$ w_{c} $ is the carrier frequency A is the signal amplitude C(t) is the C/A code D(t) is the navigation message $ \tau $ is the propagation delay $ \phi $ is the initial phase offset n(t) is the receiver noise
