Prof. Ian P. Goulden
Fellow
Current Employer
University of Waterloo
Election Year
2010
Academy
Academy of Science
Discipline
Mathematics and Computer Sciences
Department
Department of Combinatorics and Optimization, Faculty of Mathematics
Keywords
algebraic combinatorics, surfaces, integrable hierarchies
Goulden, Ian - Mathematics and Computer Sciences - University of Waterloo
Ian Goulden is a superb algebraic combinatorialist. He has had a profound effect on an area of mathematics that, increasingly, has been seen to deal with structures central to many other parts of Mathematics. Much of his research has now entered into standard use within the discipline itself as well as in applications to the Mathematical Sciences.
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Goulden, Ian - Mathematics and Computer Sciences - University of Waterloo
Ian Goulden is a superb algebraic combinatorialist. He has had a profound effect on an area of mathematics that, increasingly, has been seen to deal with structures central to many other parts of Mathematics. Much of his research has now entered into standard use within the discipline itself as well as in applications to the Mathematical Sciences. His research has revealed the depth of the connection between combinatorial structure and areas such as algebraic geometry and quantum field theory. His book is now regarded as a classic in the field.
Ian Goulden is a superb algebraic combinatorialist. He has had a profound effect on an area of mathematics that, increasingly, has been seen to deal with structures central to many other parts of Mathematics. Much of his research has now entered into standard use within the discipline itself as well as in applications to the Mathematical Sciences.
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Goulden, Ian - Mathematics and Computer Sciences - University of Waterloo
Ian Goulden is a superb algebraic combinatorialist. He has had a profound effect on an area of mathematics that, increasingly, has been seen to deal with structures central to many other parts of Mathematics. Much of his research has now entered into standard use within the discipline itself as well as in applications to the Mathematical Sciences. His research has revealed the depth of the connection between combinatorial structure and areas such as algebraic geometry and quantum field theory. His book is now regarded as a classic in the field.