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Paul Broussous
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A reference for the "pro-unipotent radical" of a parahoric subgroup is given in

Moy, Allen; Prasad, Gopal; (1994). "Unrefined minimal K-types for p -adic groups." Inventiones Mathematicae 116(1): 393-408.

The definition is given at page 387. The authorauthors use the terminology "pro-nil radical" instead of "pro-unipotent radical", but this is the same object.

A reference for the "pro-unipotent radical" of a parahoric subgroup is given in

Moy, Allen; Prasad, Gopal; (1994). "Unrefined minimal K-types for p -adic groups." Inventiones Mathematicae 116(1): 393-408.

The definition is given at page 387. The author use the terminology "pro-nil radical" instead of "pro-unipotent radical", but this is the same object.

A reference for the "pro-unipotent radical" of a parahoric subgroup is given in

Moy, Allen; Prasad, Gopal; (1994). "Unrefined minimal K-types for p -adic groups." Inventiones Mathematicae 116(1): 393-408.

The definition is given at page 387. The authors use the terminology "pro-nil radical" instead of "pro-unipotent radical", but this is the same object.

Source Link
Paul Broussous
  • 6.3k
  • 1
  • 19
  • 32

A reference for the "pro-unipotent radical" of a parahoric subgroup is given in

Moy, Allen; Prasad, Gopal; (1994). "Unrefined minimal K-types for p -adic groups." Inventiones Mathematicae 116(1): 393-408.

The definition is given at page 387. The author use the terminology "pro-nil radical" instead of "pro-unipotent radical", but this is the same object.