List of Stuyvesant High School People - Mathematics

Mathematics

Stuyvesant High School has produced a steady stream of professional mathematicians, including more leading figures in this field than are associated with most leading universities:

  • Bernard Gelbaum (1939) functional analysis (University at Buffalo, emeritus)
  • Benjamin Lepson (1941) analysis (Catholic University, emeritus)
  • Peter Lax (1943) fluid dynamics, differential equations; elected 1970 to the United States National Academy of Sciences, 1985 Wolf Prize, 1992 Steele Prize, 2005 Abel Prize, (New York University, emeritus)
  • Seymour Goldberg (1944) operator theory, textbook author (University of Maryland, College Park, emeritus)
  • Melvin Hausner (1945) nonstandard analysis, geometry (New York University (NYU))
  • Bertram Kostant (1945) Lie groups and representation theory; elected in 1978 to the United States National Academy of Sciences, (Massachusetts Institute of Technology).
  • Anatole Beck (1947) dynamical systems (University of Wisconsin, emeritus)
  • D. J. Newman (1947) analytic number theory, long-time editor of problems section in the American Mathematical Monthly (Temple University, emeritus)
  • Harold Widom (1949) integral equations, symplectic geometry (University of California, Santa Cruz), 2007 Wiener Prize
  • Elias Stein (1949) harmonic analysis; 1974 elected to United States National Academy of Sciences, 1993 Schock Prize, 1999 Wolf Prize, 2002 Steele Prize (Princeton University)
  • Paul Cohen (1950) logic, Banach algebras, 1964 Bôcher Prize, 1966 Fields Medal, elected 1967 to the United States National Academy of Sciences (Stanford University)
  • Leonard Evens (1951) group cohomology (Northwestern University)
  • Neil R. Grabois (1953) commutative algebra (President, Colgate University)
  • Saul Lubkin (1956) homological algebra, algebraic geometry (University of Rochester)
  • Jeff Rubens (1957) probability and statistics, coeditor of The Bridge World (Pace University)
  • Mark Ramras (1958) graph theory, commutative algebra (Northeastern University)
  • Jonathan Sondow (1959) number theory, differential topology
  • Melvin Hochster (1960) commutative algebra, algebraic geometry, invariant theory; 1980 Cole Prize, elected in 1992 to the United States National Academy of Sciences (University of Michigan)
  • George Bergman (1960) algebra (University of California, Berkeley)
  • Howard Jacobowitz (1961) differential geometry (Rutgers University)
  • James Lepowsky (1961) Lie theory (Rutgers University). Lepowsky's Ph. D advisor at Massachusetts Institute of Technology was Bertram Konstant (1945).
  • Peter Shalen (1962) low dimensional topology, Kleinian groups, hyperbolic geometry (University of Illinois at Chicago)
  • Michael Ackerman (1962) number theory, topos theory; Ackerman was an assistant to André Weil at the Institute for Advanced Study
  • Robert Zimmer (1964) ergodic theory, dynamical cocycles (President of University of Chicago)
  • Bruce Cooperstein (1966) groups of Lie type, combinatorics, geometry (Chair, University of California, Santa Cruz)
  • Steven Weintraub (1967) differential topology, algebraic topology (LSU)
  • Richard Arratia (1968) probability, combinatorics (USC)
  • David Harbater (1970) algebraic geometry; NSF Postdoctoral Fellow, in 1994 Invited Lecturer to the International Congress of Mathematicians, 1995 Cole Prize (University of Pennsylvania)
  • Greg Kirmayer (1971) set theory.
  • Paul Zeitz (1975) ergodic theory (University of California, San Francisco).
  • David Grant (1977) number theory (University of Colorado at Boulder)
  • Jon Lee (1977) mathematical optimization (G. Lawton and Louise G. Johnson Professor of Engineering, University of Michigan)
  • Eric Stade (1978) number theory (Chair, University of Colorado at Boulder)
  • Zachary Franco (1981) number theory, mathematical pathology Texas Tech University Health Sciences Center
  • Ann Trenk (1981) combinatorics, graph theory (Wellesley College)
  • Noam Elkies (1982) elliptic curves; youngest person ever to win tenure at Harvard; his musical compositions have been performed by major symphony orchestras (Harvard University).
  • Dana Randall (1984) discrete mathematics, theoretical computer science (Georgia Tech).
  • Allen Knutson (1986) symplectic geometry, algebraic combinatorics, NSF Postdoc, Sloan Fellow, 2005 Levi L. Conant Prize (Cornell University).
  • Thomas Witelski (1987) diffusion processes, PDEs, NSF Postdoc (Duke University).
  • Elizabeth Wilmer (1987) probability theory, combinatorics (Oberlin College).
  • Michael Coen (1987) computational learning theory, theoretical neuroscience. (University of Wisconsin–Madison).
  • Sandy Ganzell (1988) topology, knot theory. (St. Mary's College of Maryland).
  • Michael Hutchings (1989) topology, geometry (University of California, Berkeley).
  • Aleksandr Khazanov (1995) Math Olympiad, Curry Fellowship; Khazanov skipped college and became a PhD student at Pennsylvania State University.
  • Michael Develin (1996) combinatorics, geometry; American Institute of Mathematics Fellow. (University of California, Berkeley).

Read more about this topic:  List Of Stuyvesant High School People

Other articles related to "mathematics":

Egon Zakrajšek
... He graduated from technical mathematics at the Department of mathematics and physics of then Faculty for natural sciences and technology (FNT) of the University ... He taught and solved problems from many fields the usage of mathematics in natural and social sciences, statistics, mechanics, classical applied mathematics, discrete mathematics ...
Otto Toeplitz - Life and Work
... Toeplitz's father and grandfather were mathematics teachers ... Toeplitz studied mathematics in the University of Breslau and was awarded a doctorate in algebraic geometry in 1905 ... Mathematics faculty included David Hilbert, Felix Klein, and Hermann Minkowski ...
Athanasius Kircher - Life
... At Heiligenstadt, he taught mathematics, Hebrew and Syriac, and produced a show of fireworks and moving scenery for the visiting Elector Archbishop of Mainz, showing early evidence ... in 1628 and became professor of ethics and mathematics at the University of Würzburg, where he also taught Hebrew and Syriac ... the rest of his life, and from 1638, he taught mathematics, physics and oriental languages at the Collegio Romano for several years before being released ...
Foundations Of Mathematics - Foundational Crisis - Philosophical Views - Logicism
... Logicism is one of the schools of thought in the philosophy of mathematics, putting forth the theory that mathematics is an extension of logic and therefore some or all mathematics ...
Mathematics As Science
... Gauss referred to mathematics as "the Queen of the Sciences" ... Of course, mathematics is in this sense a field of knowledge ... empirical experimentation and observation is negligible in mathematics, compared to natural sciences such as psychology, biology, or physics ...

Famous quotes containing the word mathematics:

    It is a monstrous thing to force a child to learn Latin or Greek or mathematics on the ground that they are an indispensable gymnastic for the mental powers. It would be monstrous even if it were true.
    George Bernard Shaw (1856–1950)

    Mathematics alone make us feel the limits of our intelligence. For we can always suppose in the case of an experiment that it is inexplicable because we don’t happen to have all the data. In mathematics we have all the data ... and yet we don’t understand. We always come back to the contemplation of our human wretchedness. What force is in relation to our will, the impenetrable opacity of mathematics is in relation to our intelligence.
    Simone Weil (1909–1943)

    I must study politics and war that my sons may have liberty to study mathematics and philosophy.
    John Adams (1735–1826)