Why isn't IMBH candidate GW190521 very "chirpy"? Which types of events will produce the most chirp-like behavior? The first gravitational wave observations were noted for their &quot;chirp-like&quot; behavior; the objects would speed up as they got closer, radiating more strongly and therefore loosing energy faster. An example of a &quot;chirp&quot; is shown below.
The new PRL GW190521: A Binary Black Hole Merger with a Total Mass of 150 M⊙ seems to show the first observation of the formation of an intermediate mass black hole (IMBH). The image below doesn't seem to exhibit much chirpiness compared to lower-mass mergers. For example from  P. B. Abbott et al. (2016)

On September 14, 2015 at 09:50:45 UTC the two detectors of the Laser Interferometer Gravitational-Wave Observatory simultaneously observed a transient gravitational-wave signal. The signal sweeps upwards in frequency from 35 to 250 Hz...

Question: Why do some gravitational wave events chirp more than others? Which ones produce the best, longest, and most obvious chirp in frequency?


above: not very chirpy GW190521 from Abbott et al. (linked above)
below: &quot;chirpy behavior&quot; from this answer and P. B. Abbott et al. PRL 116, 061102 (2016) Observation of Gravitational Waves from a Binary Black Hole Merger.
  

See also this neutron star merger
All the binary mergers chirp, but the overall timescale of the event depends on the total system mass (or rather the chirp mass - see below). The more massive the system, the more rapid the evolution of the amplitude and frequency and the lower the orbital frequency when it finally merges. What you observe is also governed by the response of the detector - that is, its strain sensitivity as a function of frequency.
Thus high mass stellar black hole mergers have rapidly evolving signals and end their chirps at relatively low frequencies. Lower mass black hole mergers or neutron star mergers are much more slowly evolving and end their chirps at much higher frequencies.
The key equations (assuming circular orbits and to first order) are:
$$ \frac{df}{dt} \simeq \left(\frac{96}{5}\right)\left(\frac{G\mathcal{M}_c}{c^3}\right)^{5/3}\pi^{8/3} f^{11/3}\, ,$$
where $\mathcal{M}_c$ is the &quot;chirp mass&quot; and is given by $(m_1m_2)^{3/5}/(m_1+m_2)^{1/5}$, where $m_1$ and $m_2$ are the component masses. The chirp mass basically gets larger with the total mass of the system for a given mass ratio, but strictly speaking, what I said in the first paragraph about high- and low-masses means high and low chirp masses.
You can see from this formula that at a given frequency $f$ (in this case in the LIGO sensitivity band), that the rate of change of frequency is higher for higher chirp masses.
The chirp ends when the objects &quot;merge&quot;. Exactly what this means is a bit loose, but is when the separation of the components is a small multiple of their radii in the case of neutron stars or a small multiple of their Schwarzschild radii for black holes. A simple use of Kepler's third law (not strictly applicable in General Relativistic conditions, but it gives the right scaling), and recalling that the GW frequency is twice the orbital frequency yields
$$ f_{\rm max} \sim \left(\frac{GM}{\pi^2 a^3_{\rm merge}}\right)^{1/2}\ ,$$
where $ a_{\rm merge}$ is the separation at merger and $M$ is the total system mass. If we let $a_{\rm merger} \sim 4GM/c^2$ (for black holes), then we see that $f_{\rm max} \propto M^{-1}$.
$f_{\rm max}$ is around 130 Hz for a $30+30$ solar mass black hole merger (like GW150914, which had $\mathcal{M}_c \simeq 28M_{\odot}$, so would be just $\sim 50$ Hz for a merger resulting in a 150 solar mass black hole like GW190521 (which had $\mathcal{M}_c \simeq 64M_{\odot}$).
So that I think is your answer. The sensitivity of LIGO is quite poor below 30 Hz due to seismic noise. Thus in this event, the merger and chirp is barely seen at all in the sensitive LIGO frequency window of 30-2000 Hz - just the final few orbits (in fact only two for GW190521) before the merger and ringdown phase begins at a peak frequency of $\sim 50$ Hz.
To get a more chirpy signal that is detectable by LIGO you need (a) a lower mass system with a higher $f_{\rm max}$ and (b) it needs to be close enough so that LIGO can detect the lower amplitude GWs with $f&lt;f_{\rm max}$ that are emitted prior to the merger.