Mathematician

Anthony To-Ming Lau

Modern

Anthony To-Ming Lau is a mathematician who took his doctorate at the University of British Columbia in 1969, with a dissertation titled Topological Semigroups written under the direction of Edmond E. Granirer. He went on to supervise doctoral students at the University of Alberta, and the Mathematics Genealogy Project lists 31 students and 123 descendants for him, from Maria Klawe, whose 1977 Alberta thesis was titled Studies in Amenable Semigroups, to more recent graduates of the department. The zbMATH Open author profile assigns his published work mainly to abstract harmonic analysis, functional analysis and topological groups, the fields in which the study of semigroups and their invariant means sits.

Facts
Defining Contribution
Published research classified mainly under abstract harmonic analysis and functional analysis 1
Connections

In Branch

Source zbMATH Open: zbMATH Open author profile: Lau, Anthony To-Ming
Source zbMATH Open: zbMATH Open author profile: Lau, Anthony To-Ming

Mentored

Source Mathematics Genealogy Project: Maria M. Klawe (Mathematics Genealogy Project)

Mentored By

Source Anthony To-Ming Lau (Mathematics Genealogy Project)
Sources
1. zbMATH Open: zbMATH Open author profile: Lau, Anthony To-Ming
zbMATH Open
  • Main fields, 46, second use
    "field": "46"
  • In Branch: Functional Analysis, Main fields, 46
    "field": "46"
  • In Branch: Harmonic Analysis, Main fields, 43
    "field": "43"
View the Source
Anthony To-Ming Lau (Mathematics Genealogy Project)
Mentored By: Edmond E. Granirer, Advisor line
Quote, Mentored By: Edmond E. Granirer, Advisor line
Advisor: Edmond E. Granirer
View the Source
Mathematics Genealogy Project: Maria M. Klawe (Mathematics Genealogy Project)
Mathematics Genealogy ProjectMentored: Maria Klawe, Advisor line
Quote, Mentored: Maria Klawe, Advisor line
Advisor: Anthony To-Ming Lau
View the Source

Take a Related Quiz

Comments (0)
No comments yet. Be the first to share a thought.
Reader Challenges (0)
No disputes yet. Spotted an error or a better source? Open the first one.

Mathematics Atlas

How Proof Is Made
Sign In
Text size
100%
Theme