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'''Phase-comparison monopulse''' (also called phase-interferometry) describes a technique that can be used in [[radar]] and [[direction finding]] applications to accurately estimate the direction of arrival of a signal from the phase difference of the signal measured on two (or more) separated antennas.
<ref Name="Mahafza">{{cite book |title= Introduction to radar analysis; Electrical Engineering Radar Signal Processing |last= Mahafza |first= Bassem R. |authorlink= Bassem R. Mahafza |year= 1998 |publisher= CRC Press |isbn= 0-8493-1879-3 |page= 251 |url= http://books.google.com/books?id=HnbERplIrX0C&pg=PA251&dq=Phase-Comparison+Monopulse&hl=en&ei=jfeZTda7NaiR0QHX7qz7Cw&sa=X&oi=book_result&ct=result&resnum=2&ved=0CC0Q6AEwAQ#v=onepage&q=Phase-Comparison%20Monopulse&f=false}}</ref>
==Mathematics==
{{Unreferenced section|date=April 2011}}
Assume two antenna separated by a distance ''d'', with a wavefront incident at an angle θ, then the extra path the signal must travel between Antenna 1 and Antenna 2 (see figure) results in a phase difference, ΔΦ, between the two antennas. This can be used to calculate the direction of arrival using:
:<math> \theta = \sin^{-1} \left( \frac{\lambda\ \Delta \Phi}{2 \pi d} \right) </math>
where λ is the signal's wavelength.
 
For unambiguous results, the antennas should be spaced half a wavelength apart, or less.  However, this can result in significant mutual coupling between elements, which means that each antenna's phase measurement will be corrupted by the other's.  The approach assumes that the phase centres of the antennas are exactly known.  With more complex antenna structures (such as the [[log-periodic antenna]]) the effects of mutual coupling can make the phase centre locations unknown.  In this case, calibration or [[electromagnetic modeling]] may be required.
 
The ability to accurately measure a signal's phase depends on the [[signal-to-noise ratio]] (SNR), and hence the accuracy of this technique is dependent on the SNR.
 
[[File:PhaseInterferometry.png|frame|Principle of phase interferometry]]
 
==See also==
* [[Very-long-baseline interferometry]]
* [[Amplitude-comparison monopulse]]
 
==References==
{{reflist}}
 
[[Category:Interferometry]]
[[Category:Radar]]

Revision as of 15:13, 3 February 2014

Phase-comparison monopulse (also called phase-interferometry) describes a technique that can be used in radar and direction finding applications to accurately estimate the direction of arrival of a signal from the phase difference of the signal measured on two (or more) separated antennas. [1]

Mathematics

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This is one of the only things that require you to spend a little money to make money. Just go make an account, get a paypal account, and start selling. To go one step beyond just affiliating products and services is to create your own and sell it through your blog. Not great if you really enjoy trying out all the themes. Talking in real time having a real person causes it to be personal helping me personally to sort out how to proceed. The first step I took was search for a discount code, as I did with HostGator. Using a HostGator coupon is a beneficial method to get started. As long as the necessities are able to preserve the horizontal functionality of your site, you would pretty much be fine. Assume two antenna separated by a distance d, with a wavefront incident at an angle θ, then the extra path the signal must travel between Antenna 1 and Antenna 2 (see figure) results in a phase difference, ΔΦ, between the two antennas. This can be used to calculate the direction of arrival using:

θ=sin1(λΔΦ2πd)

where λ is the signal's wavelength.

For unambiguous results, the antennas should be spaced half a wavelength apart, or less. However, this can result in significant mutual coupling between elements, which means that each antenna's phase measurement will be corrupted by the other's. The approach assumes that the phase centres of the antennas are exactly known. With more complex antenna structures (such as the log-periodic antenna) the effects of mutual coupling can make the phase centre locations unknown. In this case, calibration or electromagnetic modeling may be required.

The ability to accurately measure a signal's phase depends on the signal-to-noise ratio (SNR), and hence the accuracy of this technique is dependent on the SNR.

Principle of phase interferometry

See also

References

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