Gregory Beylkin

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Gregory Beylkin (born 16 March 1953) is a Russian–American mathematician.[1]

Education and career

He studied from 1970 to 1975 at the

University of Leningrad, with Diploma in Mathematics in November 1975. From 1976 to 1979 he was a research scientist at the Research Institute of Ore Geophysics, Leningrad. From 1980 to 1982 he was a graduate student at New York University,[2] where he received his PhD under the supervision of Peter Lax.[3] From 1982 to 1983 Beylkin was an associate research scientist at the Courant Institute of Mathematical Sciences. From 1983 to 1991 he was a member of the professional staff of Schlumberger-Doll Research in Ridgefield, Connecticut. Since 1991 he has been a professor in the Department of Applied Mathematics at the University of Colorado Boulder. He was a visiting professor at Yale University, the University of Minnesota, and the Mittag-Leffler Institute and participated in 2012 and 2015 in the summer seminar on "Applied Harmonic Analysis and Sparse Approximation" at Oberwolfach. He is the author or co-author of over 100 articles in refereed journal and has served on several editorial boards.[2]

Gregory Beylkin's research is focused on analysis and development of fast algorithms for solving integral and differential equations. Applications include

inverse problems. A number of algorithms developed by Gregory Beylkin and his group have been implemented and are used in practical applications.[1]

Awards and honors

Patents

  • Beylkin, Gregory (July 26, 1988). "Seismic exploration using exactly invertible discrete transformation into tau-p space, U.S. Patent 4,760,563".
  • Beylkin, Gregory (September 13, 2007). "Method and Apparatus for Efficient Data Acquisition and Interpolation, U.S. Patent 20070214202A1".

See also

References

  1. ^ a b "Gregory Beylkin | Professor". CU Experts | University of Colorado Boulder.
  2. ^ a b "Gregory Belkin, CV" (PDF). CU Experts | University of Colorado Boulder.
  3. ^ Gregory Beylkin at the Mathematics Genealogy Project
  4. ^ Beylkin, Gregory (1998). "On multiresolution methods in numerical analysis". Doc. Math. (Bielefeld) Extra Vol. ICM Berlin, 1998, vol. III. pp. 481–490.

External links