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Invent. Math. 53 (1979), 165–184.[7] Roger W. Carter, Finite Groups of Lie Type: Conjugacy Classes and Complex Characters.,.
www.maths.usyd.edu.au/u/bobh/inds.pdf

Thermal Ergonomics Laboratory - Faculty of Medicine and Health

Sarah Carter. Sarah’s research aims to relieve thermal discomfort within the workplace for menopausal women.
www.sydney.edu.au/medicine-health/our-research/research-centres/thermal-ergonomics-laboratory.html

www.susf.com.au Sex First Name Surname Blue Sport Year M ...

M Edward Carter Football (Union) 1999. F Kelly Cheetham Volleyball 1999.
susf.com.au/incs/uploads/2020/10/1990s.pdf

ALGORITHM FOR LANG’S THEOREM ARJEH M. COHEN AND SCOTT ...

ALGORITHM FOR LANG’S THEOREM. ARJEH M. COHEN AND SCOTT H. MURRAY. Abstract. We give an efficient algorithm for Lang’s Theorem in split con-. nected reductive groups defined over finite fields of characteristic greater than. 3. This algorithm can
www.maths.usyd.edu.au/u/pubs/publist/preprints/2008/cohen-12.pdf

USU Knights of Campelot: The Quest for the Sword in the Stone - Seymour Centre

CourtneyJade Goodman, Elise Kemp, Eloisa Perez-Bennetts and. Charlotte Carter. Band Harry Cook, Riley Treisman, Katarina Butler, Grace Duggan,.
www.seymourcentre.com/archived/2022/sydney-university-queer-revue-knights-of-campelot/

Resourceful Reading – Sydney University Press

David Carter. 2. The book, scholarly editing and the electronic edition.
sydneyuniversitypress.com/products/78860

COCOMPACT LATTICES IN COMPLETE KAC–MOODY GROUPSWITH WEYL GROUP RIGHT-ANGLED ...

Proof. We use the presentation of incomplete Kac–Moody groups over Fq, which was intro-duced by Tits and first stated explicitly by Carter (cf.
www.maths.usyd.edu.au/u/athomas/papers/CapdeboscqThomasMRL.pdf

Republics of Letters – Sydney University Press

7. Modernising Anglocentrism: Desiderata and literary time by David Carter. 8.
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Buildings, groups of Lie type, and random walks J. ...

Buildings, groups of Lie type, and random walks. J. Parkinson. June 1, 2015. Abstract. In this paper we survey the theory of random walks on buildings and associated groupsof Lie type and Kac-Moody groups. We begin with an introduction to the theory
www.maths.usyd.edu.au/u/jamesp/12.pdf