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Harold Seymour Shapiro (2 April 1928 – 5 March 2021) was a professor of mathematics at the Royal Institute of Technology in Stockholm, Sweden, best known for inventing the so-called Shapiro polynomials (also known as Golay–Shapiro polynomials or Rudin–Shapiro polynomials) and for work on quadrature domains.
29 de mar. de 2022 · Abstract. This is a (very) personal outlook on the life and mathematical achievements of Harold S. Shapiro, who has passed away in March of 2021, a few days short of his 93rd birthday. It is based on the author’s long (almost 40 years) collaboration and friendship with Harold; so it might be interpreted as “kaddish”.
Welcome to Harold Shapiro's Homepage. Hi, I am professor emeritus of mathematics at the Royal Institute of Technology in Stockholm, Sweden. My main research areas have been approximation theory, complex analysis, functional analysis, and partial differential equations. I am also interested in applications, and in the pedagogy of problem-solving.
1 de abr. de 2022 · Abstract. This is a (very) personal outlook on the life and mathematical achievements of Harold S. Shapiro, who has passed away in March of 2021, a few days short of his 93rd birthday. It is...
8 de feb. de 2022 · After several research visits to Sweden in the 1960:s Harold S. Shapiro was in the early 1970:s offered a temporary professorship in mathematics at KTH, Stockholm. Harold had always admired, and been attracted by, the strong Swedish tradition in mathematical analysis, with world leading names such as Torsten Carleman, Arne Beurling ...
Abstract. The author, who was a student and colleague of Harold S. Shapiro, gives some personal memories from Shapiro’s time as a professor at KTH, Stockholm, 1972-2021. After several research visits to Sweden in the 1960:s Harold S. Shapiro was in the early 1970:s offered a temporary professorship in mathematics at KTH, Stockholm.
Harold Seymour Shapiro, född 2 april 1928 i Brooklyn i New York, död 5 mars 2021 i Stockholm, [ 3] var en amerikansk - svensk matematiker, mest känd för de så kallade shapiropolynomen .
