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Athanasios
Papoulis specialized in engineering mathematics, his work covers probability, statistics, and estimation in the application of these fields to modern engineering problems. Papoulis also taught and developed subjects such as
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He married Caryl
Engwall in New York, New York in 1953, and had five children: Irene, Helen, James, Ann, and Mary. In 1952, after teaching briefly at
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By staying away from complete mathematical rigor while emphasizing the physical and engineering interpretations of
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is an iterative signal restoration algorithm that has found widespread use in signal and image processing.
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Brown, J. L.; Cabrera, S. D. (1991). "On well-posedness of the
Papoulis generalized sampling expansion".
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Hoskins, R. F.; Pinto, J. De Sousa (1984). "Generalized
Sampling Expansions in the Sense of Papoulis".
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Papoulis, A. (1975). "A new algorithm in spectral analysis and bandlimited extrapolation".
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Two classic texts aimed at practitioners were published in 1965... Athanasios
Papoulis'
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IEEE Athanasios
Papoulis Award for Excellence in Engineering and Technology Education
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Papoulis's generalization of the sampling theorem unified many variations of the
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Gerchberg, R. W. (1974). "Super-resolution through error energy reduction".
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Athanasios Papoulis Publisher: Holt, Rinehart and Winston, Inc. (1980)
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Papoulis, Athanasios 1965. McGraw-Hill Kogakusha, Tokyo, 9th edition,
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and earned his Ph.D. in
Mathematics in 1950. His dissertation was titled
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and settled in the United States. He studied under the supervision of
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is used as a textbook in many graduate-level probability courses in
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Athanasios Papoulis Publisher: McGraw-Hill Companies (May 1977)
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by Athanasios Papoulis Publisher: Prentice Hall (September 1989)
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The Athanasios Papoulis Award, one of the IEEE LI Section Awards
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Papoulis, A. (1973–1974). "A new method of image restoration".
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by Papoulis, Athanasios, McGraw-Hill Companies (June 1, 1962),
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by Athanasios Papoulis Publisher: Krieger Pub Co (June 1981)
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On the Strong Differentiation of the Indefinite Integral.
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Papoulis, A. (1977). "Generalized Sampling Expansion".
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Probability, Random Variables, and Stochastic Processes
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Probability, Random Variables, and Stochastic Processes
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Probability, Random Variables, and Stochastic Processes
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Probability, Random Variables and Stochastic Processes
713:(Second ed.). Academic Press. pp. 490–494.
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Papoulis, Athanasios; Pillai, S. Unnikrishna (2002).
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Polytechnic Institute of New York University faculty
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347:The Fourier Integral and its Applications
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511:(4th ed.). Boston: McGraw Hill.
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259:stochastic simulation
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469:Papoulis IEEE Award
224:. His classic book
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34:Athanasios Papoulis
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982:Harold A. Peterson
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1143:Yasuharu Suematsu
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97:Scientific career
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16:(Redirected from
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1291:1921 births
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976:Robert Fano
863:Ernst Weber
299:wave optics
246:probability
1255:Categories
1191:Raj Mittra
1185:Randy Katz
1090:Adel Sedra
456:References
450:0030560977
430:0137116985
297:studies),
283:bispectrum
963:1976–2000
832:1956–1975
649:Opt. Acta
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301:and the
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657:Bibcode
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