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10 Pulsar Search<br />

WP2‐040.030.010‐TD‐001<br />

Revision : 1<br />

SKA Memo 125 provides has identified two major science goals that are to drive the technical<br />

specifications for the SKA1. One of these is:<br />

‘Detecting and timing binary pulsars and spin‐stable millisecond pulsars in order to test theories of<br />

gravity (including General Relativity and quantum gravity), to discover gravitational waves from<br />

cosmological sources, and to determine the equation of state of nuclear matter.’<br />

10.1 Binary Search<br />

<strong>The</strong> detection of binary pulsar systems as part of a pulsar search requires algorithms that are<br />

capable of compensating for loss of sensitivity caused by the pulsar’s elliptical orbital motion as a<br />

result of the Doppler component.<br />

Ralph Eatough’s 2009 PhD thesis [43] provides an overview of the common time and frequency<br />

domain techniques that have been developed to compensate for the effects of pulsar orbital motion<br />

and are represented in Figure 11. Non binary systems can be considered as a special case where the<br />

Doppler component is zero.<br />

bdd [block] system [Binary search definitions]<br />

«block»<br />

Binary Search<br />

«block»<br />

Matched<br />

Filter<br />

«block»<br />

Stack Search<br />

«block»<br />

Coherence<br />

Recovery<br />

«block»<br />

Hough<br />

Transform<br />

«block»<br />

Phase<br />

Search<br />

«block»<br />

Time Domain<br />

Resampling<br />

Figure 11 Binary Pulsar Search Algorithms<br />

A brief overview of each technique is provided in the following sections.<br />

10.1.1 Matched Filter<br />

An alternative method of conducting "constant acceleration" searches uses complex matched<br />

filtering in the Fourier domain as opposed to re‐sampling of the de‐dispersed time series. <strong>The</strong> local<br />

(meaning only those near the Fourier frequency of interest) complex Fourier amplitudes from the<br />

2011‐03‐29 Page 44 of 59

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