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and Cosmology

Extragalactic Astronomy and Cosmology: An Introduction

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6. Clusters <strong>and</strong> Groups of Galaxies<br />

264<br />

Fig. 6.34. The cluster of galaxies Abell 1689<br />

has the richest system of arcs <strong>and</strong> multiple<br />

images found to date. In a deep ACS exposure<br />

of this cluster more than a hundred<br />

such lensed images were detected. Six sections<br />

of this ACS image are shown in which<br />

various arcs are visible, some with an extreme<br />

length-to-width ratio, indicating very<br />

high magnification factors<br />

equilibrium was disturbed by a fairly recent merger process.<br />

For such clusters, the X-ray method is not well<br />

founded because the assumptions about symmetry <strong>and</strong><br />

equilibrium are not satisfied. The distribution of arcs in<br />

the cluster A2218 (Fig. 6.33) clearly indicates a nonspherical<br />

mass distribution. Indeed, this cluster seems<br />

to consist of at least two massive components around<br />

which the arcs are curved, indicating that the cluster<br />

is currently undergoing a strong merging event. This<br />

is further supported by measurements of the temperature<br />

distribution of the intracluster gas, which shows<br />

a strong peak in the center, where the temperature is<br />

about a factor of 2 higher than in its surrounding region.<br />

From lens models, we find that for clusters with a central<br />

cD galaxy, the orientation of the mass distribution<br />

follows that of the cD galaxy quite closely. We conclude<br />

from this result that the evolution of the cD galaxy must<br />

be closely linked to the evolution of the cluster, e.g., by<br />

accretion of a cooling flow onto the cD galaxy. Often,<br />

the shape of the mass distribution very well resembles<br />

the galaxy distribution <strong>and</strong> the X-ray emission.<br />

The investigation of galaxy clusters with the gravitational<br />

lens method provides a third, completely<br />

independent method of determining cluster masses.<br />

It confirms that the mass of galaxy clusters significantly<br />

exceeds that of the visible matter in stars <strong>and</strong><br />

in the intracluster gas. We conclude from this result<br />

that clusters of galaxies are dominated by dark<br />

matter.<br />

6.5.2 The Weak Gravitational Lens Effect<br />

The Principle of the Weak Lensing Effect. In Sect. 3.8<br />

we saw that gravitational light deflection does not only<br />

deflect light beams as a whole, but also that the size<br />

<strong>and</strong> shape of light beams are distorted by differential<br />

light deflection. This differential light deflection leads,<br />

e.g., to sources appearing brighter than they would be<br />

without the lens effect. The giant arcs discussed above<br />

are a very good example of these distortions <strong>and</strong> the<br />

corresponding magnifications.<br />

If some background sources exist which are distorted<br />

in such an extreme way as to become visible as giant<br />

luminous arcs, then it appears plausible that many<br />

more background galaxies should exist which are less<br />

strongly distorted. Typically, these are located at larger<br />

angular separations from the cluster center, where the<br />

lens effect is weaker than at the location of the luminous<br />

arcs. Their distortion then is so weak that it cannot be<br />

identified in an individual galaxy image. The reason for<br />

this is that the intrinsic light distribution of galaxies is<br />

not circular; rather, the observed image shape is a superposition<br />

of the intrinsic shape <strong>and</strong> the gravitational lens<br />

distortion. The intrinsic ellipticity of galaxies is considerably<br />

larger than the shear, in general, <strong>and</strong> acts as<br />

a kind of noise in the measurement of the lensing effect.<br />

However, the distortion of adjacent galaxy images<br />

should be similar since the gravitational field their light<br />

beams are traversing is similar. By averaging over many

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