Qaiser Mushtaq

Qaiser Mushtaq
Born (1954-02-28) 28 February 1954 (age 70)
Sheikhupura, Pakistan
NationalityPakistani
CitizenshipPakistan
Alma materUniversity of the Punjab
Quaid-i-Azam University
University of Oxford.
Known forHis work on the Coset diagrams, Group theory (mathematics)
LA-semigroups
AwardsChowla Medal (1977)
Abdus Salam Award (1987)
Mathematician of the Year (1987)
Gold Medal of Honour (US) (1987)
Mathematician of the Year (Pakistan) (1990)
M. Raziuddin Siddiqi Gold Medal (Pakistan) (1991)
5th Khwarizmi Award (1992)
Young Scientist of the South Award (TWAS, Italy) (1993)
5th National Education Award (1999)
Gold Medal in Mathematics (Pakistan) (2000)
Scientific career
FieldsMathematics
InstitutionsQuaid-e-Azam University (Qau)
Oxford University
Mathematical Sciences Research Institute (MSRI)
Harvard University
Massachusetts Institute of Technology (MIT)
Southampton University
Institute for Basic Research (IBR)
The Islamia University of Bahawalpur
Doctoral advisorGraham Higman
Other academic advisorsGian-Carlo Rota

Qaiser Mushtaq (born 28 February 1954), (D.Phil.(Oxon), ASA, KIA), is a Pakistani mathematician and academic who has made numerous contributions in the field of Group theory and Semigroup. He has been vice-chancellor of The Islamia University Bahawalpur from December 2014 to December 2018. Mushtaq is one of the leading mathematicians and educationists in Pakistan. Through his research and writings, he has exercised a profound influence on mathematics in Pakistan. Mushtaq is an honorary full professor at the Mathematics Division of the Institute for Basic Research, Florida, US.

His research contributions in the fields of group theory and Left Almost Semigroup (LA-semigroup) theory have won him recognition at both national and international levels. In Graham Higman's words, "he has laid the foundation of coset diagrams for the modular group", to study the actions of groups on various spaces and projective lines over Galois fields. This work has been cited in the Encyclopedia of Design Theory.[1]

  1. ^ "Cayley graphs and coset diagrams" (PDF). University of London. Retrieved 10 November 2022.