From Wikipedia, the free encyclopedia

Pierre van Moerbeke (born 1 October 1944 in Leuven, Belgium) is a retired Belgian mathematician. He studies non-linear differential equations and partial differential equations, with soliton behavior. The Volterra lattice, also called the Kac-van Moerbeke lattice, is named for him. [1]

Education and career

Van Moerbeke studied mathematics at the Catholic University of Leuven, where he received his degree in 1966. He then obtained a PhD in mathematics at Rockefeller University, New York City (1972). Formerly a professor of mathematics at Brandeis University ( United States) and the Catholic University of Leuven, [2] he has retired to become a professor emeritus at Brandeis. [3]

Recognition

In 1988, he was awarded the Francqui Prize on Exact Sciences. [2]

References

  1. ^ Gesztesy, F.; Holden, H.; Simon, B.; Zhao, Z. (1993), "On the Toda and Kac-van Moerbeke systems", Transactions of the American Mathematical Society, 339 (2): 849–868, doi: 10.2307/2154302, MR  1153014
  2. ^ a b Ceremony of the Francqui Prize (PDF), Fondation Francqui-Stichting, 3 June 1988, retrieved 10 July 2024
  3. ^ "Faculty", Department of Mathematics, Brandeis University, retrieved 10 July 2024

External links



From Wikipedia, the free encyclopedia

Pierre van Moerbeke (born 1 October 1944 in Leuven, Belgium) is a retired Belgian mathematician. He studies non-linear differential equations and partial differential equations, with soliton behavior. The Volterra lattice, also called the Kac-van Moerbeke lattice, is named for him. [1]

Education and career

Van Moerbeke studied mathematics at the Catholic University of Leuven, where he received his degree in 1966. He then obtained a PhD in mathematics at Rockefeller University, New York City (1972). Formerly a professor of mathematics at Brandeis University ( United States) and the Catholic University of Leuven, [2] he has retired to become a professor emeritus at Brandeis. [3]

Recognition

In 1988, he was awarded the Francqui Prize on Exact Sciences. [2]

References

  1. ^ Gesztesy, F.; Holden, H.; Simon, B.; Zhao, Z. (1993), "On the Toda and Kac-van Moerbeke systems", Transactions of the American Mathematical Society, 339 (2): 849–868, doi: 10.2307/2154302, MR  1153014
  2. ^ a b Ceremony of the Francqui Prize (PDF), Fondation Francqui-Stichting, 3 June 1988, retrieved 10 July 2024
  3. ^ "Faculty", Department of Mathematics, Brandeis University, retrieved 10 July 2024

External links




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