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In mathematics, the Rudin–Shapiro sequence, also known as the Golay–Rudin–Shapiro sequence, is an infinite 2- automatic sequence named after Marcel Golay, Harold S. Shapiro, and Walter Rudin who investigated its properties.
Shapiro, and its variations such as Shapira, Schapiro, Schapira, Sapir, Sapira, Spira, Spiro, Sapiro, Szapiro/Szpiro (in Polish) and Chapiro (in French), is a Jewish Ashkenazi surname. Etymology [ edit ]
Harold Seymour Shapiro (2 April 1928 [1] – 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. [citation needed] His main ...
Roy D. Shapiro is an American academic. He is the Philip Caldwell Professor of Business Administration Emeritus at the Harvard Business School. He has taught MBA students and corporate executives. He is the co-author or co-editor of five books.
Arthur G. Shapiro. Arthur "Art" Shapiro is an American vision scientist and creator of visual illusions. He is the co-editor of the Oxford Compendium of Visual Illusions. [1] He is currently a professor of psychology and computer science with the American University in Washington, D.C., and Director of the Collaborative for Applied Perceptual ...
Paul Robert Shapiro is an American astrophysicist. Shapiro earned a bachelor's degree and doctorate from Harvard University , in 1974 and 1978, respectively, [1] and began teaching at the University of Texas at Austin in 1981, after completing postdoctoral research at the Institute for Advanced Study . [2]
Joel H. Shapiro is an American mathematician, active in the field of composition operators. He is the author of the book Composition Operators and Classical Function Theory ( ISBN 3540940677 ), and the American Mathematical Society memoir "Cyclic Phenomena for Composition Operators" (Memoirs of the American Math.
Shapiro polynomials. In mathematics, the Shapiro polynomials are a sequence of polynomials which were first studied by Harold S. Shapiro in 1951 when considering the magnitude of specific trigonometric sums. [1] In signal processing, the Shapiro polynomials have good autocorrelation properties and their values on the unit circle are small. [2]
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