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Jon Bannon
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There are interesting actions, called affine isometric actions, that are closely related to orthogonal representations (roughly they are "perturbations" of orthogonal representations by certain cocycles into the representation space), and arise in an essential way in the study of Kazhdan's property (T). These are not, however, representations.

This is treated in depth in the following fantastic book on Property (T):

http://perso.univ-rennes1.fr/bachir.bekka/KazhdanTotal.pdf

There are interesting actions, called affine isometric actions, that are closely related to orthogonal representations (roughly they are "perturbations" of orthogonal representations by certain cocycles into the representation space), and arise in an essential way in the study of Kazhdan's property (T). These are not, however, representations.

This is treated in depth in the following fantastic book on Property (T):

http://perso.univ-rennes1.fr/bachir.bekka/KazhdanTotal.pdf

There are interesting actions, called affine isometric actions, that are related to orthogonal representations (roughly they are "perturbations" of orthogonal representations by certain cocycles into the representation space), and arise in an essential way in the study of Kazhdan's property (T).

This is treated in depth in the following fantastic book on Property (T):

http://perso.univ-rennes1.fr/bachir.bekka/KazhdanTotal.pdf

Source Link
Jon Bannon
  • 7.1k
  • 6
  • 69
  • 112

There are interesting actions, called affine isometric actions, that are closely related to orthogonal representations (roughly they are "perturbations" of orthogonal representations by certain cocycles into the representation space), and arise in an essential way in the study of Kazhdan's property (T). These are not, however, representations.

This is treated in depth in the following fantastic book on Property (T):

http://perso.univ-rennes1.fr/bachir.bekka/KazhdanTotal.pdf