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词条 Harold S. Shapiro
释义

  1. See also

  2. References

  3. External links

{{other people||Harold Shapiro (disambiguation)}}{{BLP sources|date=August 2009}}

Harold Seymour Shapiro (born 1928 in Brooklyn, New York) is a professor emeritus 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.{{citation needed| reason =for clarification of why Golay and Rudin get prior mention; sounds like he may have just seen the similarity in golay's and Rudin's work, and contributed to only via unification or generalization|date=June 2018}}

His main research areas have been approximation theory, complex analysis, functional analysis, and partial differential equations.

He is also interested in the pedagogy of problem-solving.

Shapiro earned a B.Sc. from the City College of New York in 1949 and earned his M.S. degree from the Massachusetts Institute of Technology in 1951. He received his Ph.D. in 1952 from MIT; his thesis was written under the supervision of Norman Levinson.[1] He is the father of cosmologist Max Tegmark, a graduate of the Royal Institute of Technology and now a professor at MIT.{{citation needed|reason = per citation requirement, but especially so given the ambiguity of the grammar and even more so in light of the sloppy sequencing of the rest of the article. |date=June 2018}}

See also

  • Rudin–Shapiro sequence

References

1. ^{{MathGenealogy|id=7797}}

External links

  • Shapiro's homepage
  • {{MathWorld | urlname = Rudin-ShapiroSequence | title = Rudin–Shapiro Sequence}}
  • Rudin–Shapiro Curve by Eric Rowland, The Wolfram Demonstrations Project.
{{Authority control}}{{DEFAULTSORT:Shapiro, Harold S}}{{US-mathematician-stub}}

10 : 1928 births|Living people|20th-century American mathematicians|21st-century American mathematicians|American Jews|Royal Institute of Technology academics|Massachusetts Institute of Technology alumni|Mathematical analysts|Functional analysts|Approximation theorists

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