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Talk:Hulse–Taylor pulsar

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232: 163: 222: 195: 91: 64: 33: 860: 101: 463:) 20:44, 3 June 2019 (UTC) This argument is incorrect - The equation for periastron epoch shift is S = (P' * t^2)/2P - where S is total shift, P is the orbital period (7.75 hours in this case), P' is the time derivative of orbital period (-76 μs/year) and t is the duration of observation (30 years). 427:
The confusion is caused thus: It's not "cumulative period shift", but rather "cumulative periastron time shift"! That explains why it's not 2.9 ms, but rather 40 seconds. It also explains why it starts with near-zero slope: "In January 1975, it was oriented so that periastron occurred perpendicular
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I have adjusted the figure. However the source is also not correct, as it contains a typo in the y-axis legend which should be labelled as having units of ms, rather than s. With the unit of ms, the graph clearly represents the time displacement of periastron on the basis of a constant rate of
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I don't see how "cumulative" could have a slope of zero at the time of discovery. So if by chance it was discovered in 1980, it would have a non-zero slope?. I thought that kind of behavior would have to be self-similar, and not a simple parabola.Sinan Karasu.
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change, so that it happens at a different time in the orbit. The period of the orbit itself changes much less. To answer your question, the period decreases about 76 μs/year, so it has changed an extra 76 μs/year * 38 years ≈ 2.9 ms by now.
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change of period (i.e. the rate of change of period can be considered as the 2nd derivative of time displacement, hence the parabolic shape) and is numerically consistent with the values given both in the article text and source paper .
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Someone needs to research how the distance was determined to this object. It cannot be seen in the visable. Was this long baseline interferometry from radio telescopes? This would be an interesting addition to the
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The figure in this article is useless. It doesn't contain units... How much has the period decreased by now? For sure not by 25 seconds(That's much more than the period itself). Where does it come from anyway? -cs
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Can the 0.2% disparity between the observed and predicted effect be caused by tides raised on both bodies? Neutron stars rotate very rapidly so they are prone to tidal braking by orbiting objects.
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Yes, I think it is confusing. I thought I understood it, but I am not so sure anymore (and thus removed my previous comment). I think that the emission of gravitational waves makes the
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That should help against the frequent confusion with the decay of the orbital period. It also reproduces exactly the wording in the source, , for this graph's y-axis.
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510: 591:. Outside of people working in pulsar timing, this binary pulsar is pretty much always referred to as the "Hulse-Taylor binary". 432:
Please change the diagrams y-axis caption from: "cumulative period shift (s)" to: "cumulative periastron time shift (s)"
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What is the source of the data? It appears to differ greatly from the magnitudes given by various research papers.
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to the line of sight from Earth". In 2017 (180/4.2 years later) is should again show near-zero slope.
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In my experience, "Hulse-Taylor binary" is by far the most widely used name for this object.
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I think this article should be renamed "PSR B1913+16," but I don't know how to do it.
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Any accepted name in a human language is a better article title than PSR B1913+16.--
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https://archive.org/details/astronomyencyclo0000unse/page/54/mode/2up
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Can someone add more info on the non-pulsar in this binary?
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for additional information. I made the following changes:
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