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Sir Michael Atiyah OM. 22 April 1929–11 January 2019
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Michael Atiyah was the dominant figure in UK mathematics in the latter half of
the twentieth century. He made outstanding contributions to geometry, topology,
global analysis and, particularly over the last 30 years, to theoretical
physics. Not only was he held in high esteem at a worldwide level, winning a
Fields Medal in 1966, the Abel Prize in 2004 and innumerable other international
awards, but his irrepressible energy and broad interests led him to take on many
national roles too, including the presidency of the Royal Society, the
mastership of Trinity College, Cambridge, and the founding directorship of the
Isaac Newton Institute for Mathematical Sciences. His most notable mathematical
achievement, with Isadore Singer, is the index theorem, which occupied him for
over 20 years, generating results in topology, geometry and number theory using
the analysis of elliptic differential operators. Then, in mid life, he learned
that theoretical physicists also needed the theorem and this opened the door to
an interaction between the two disciplines that he pursued energetically until
the end of his life. It led him not only to mathematical results on the
Yang--Mills equations that the physicists were seeking, but also to encouraging
the importation of concepts from quantum field theory into pure mathematics.
Title: Sir Michael Atiyah OM. 22 April 1929–11 January 2019
Description:
Michael Atiyah was the dominant figure in UK mathematics in the latter half of
the twentieth century.
He made outstanding contributions to geometry, topology,
global analysis and, particularly over the last 30 years, to theoretical
physics.
Not only was he held in high esteem at a worldwide level, winning a
Fields Medal in 1966, the Abel Prize in 2004 and innumerable other international
awards, but his irrepressible energy and broad interests led him to take on many
national roles too, including the presidency of the Royal Society, the
mastership of Trinity College, Cambridge, and the founding directorship of the
Isaac Newton Institute for Mathematical Sciences.
His most notable mathematical
achievement, with Isadore Singer, is the index theorem, which occupied him for
over 20 years, generating results in topology, geometry and number theory using
the analysis of elliptic differential operators.
Then, in mid life, he learned
that theoretical physicists also needed the theorem and this opened the door to
an interaction between the two disciplines that he pursued energetically until
the end of his life.
It led him not only to mathematical results on the
Yang--Mills equations that the physicists were seeking, but also to encouraging
the importation of concepts from quantum field theory into pure mathematics.
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