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- David_Borwein abstract "David Borwein (born 1924, in Kaunas, Lithuania) is a Canadian mathematician of Ashkenazi Jewish ancestry, known for his research in the summability theory of series and integrals. He has also done work in measure theory and probability theory, number theory, and approximate subgradients and coderivatives. He has recently collaborated with his son, Jonathan Borwein and with B.A. Mares Jr. on the properties of single- and many-variable sinc integrals. He is part of a large influx of mathematicians and physicists from the Ashkenazi Jewish population of Europe that arrived in North America during the 20th century. He formerly resided and worked in St. Andrews, Scotland, before moving to London, Ontario where he eventually became Head of Mathematics at the University of Western Ontario. He was also the president of the Canadian Mathematical Society (CMS). The David Borwein Distinguished Career Award given out by the CMS is named after him. He is currently an active researcher in summability theory, classical analysis, inequalities, matrix transformations, and is professor emeritus at the University of Western Ontario, department of Mathematics. His wife of over 60 years, Bessie Borwein, is a prominent anatomist, and is professor emerita of anatomy at the University of Western Ontario.".
- David_Borwein birthDate "1924".
- David_Borwein birthYear "1924".
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- David_Borwein dateOfBirth "1924".
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- David_Borwein name "Borwein, David".
- David_Borwein shortDescription "Canadian mathematician".
- David_Borwein description "Canadian mathematician".
- David_Borwein description "Canadian mathematician".
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- David_Borwein comment "David Borwein (born 1924, in Kaunas, Lithuania) is a Canadian mathematician of Ashkenazi Jewish ancestry, known for his research in the summability theory of series and integrals. He has also done work in measure theory and probability theory, number theory, and approximate subgradients and coderivatives. He has recently collaborated with his son, Jonathan Borwein and with B.A. Mares Jr. on the properties of single- and many-variable sinc integrals.".
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