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An Interview with Joseph F. Traub

Published: 08 February 2011 Publication History

Abstract

Joseph F. Traub is the Edwin Howard Armstrong Professor of Computer Science at Columbia University and External Professor, Santa Fe Institute. In this wide-ranging interview, he discusses his early research, organizations and other entities he has created, and offers his view on several open-ended topics on the future of computing.
--Editor

References

[1]
W. S. Brown, J. R. Pierce, J. F. Traub, "The future of scientific journals," Science, 158: 1153- 1159 (1966).
[2]
L. Blum, M. Shub, and S. Smale, "On a theory of computation and complexity over the real numbers: NP-completeness, recursive functions, and universal machines", Bull. Amer. Math. Soc. 21: 1- 46 (1989).
[3]
W. S. Brown, J. F. Traub, "MERCURY - A system for the computer aided distribution of technical papers", Journal ACM, 16: 13-25 (1969).
[4]
R. Brent and J. F. Traub, "On the complexity of composition and generalized composition of power series", SIAM Journal Computation, 9: 54-66 (1980).
[5]
M. A. Jenkins and J. F. Traub, "A three-stage variable-shift iteration for polynomial zeros and its relation to generalized Rayleigh iteration", Numerische Mathematik, 14: 252-263 (1970).
[6]
D. E. Knuth, "Algorithms in mathematics and computer science", in Lecture Notes in Computer Science, G. Goos and J. Hartmanis, editors, 122: 82-99 (1979).
[7]
H. T. Kung and J. F. Traub, "All algebraic functions can be computed fast", Journal ACM, 25: 245-260 (1978).
[8]
M. A. Nielsen, E. L. Chuang, "Quantum Computation and Quantum Information", Cambridge University Press (2000).
[9]
E. Novak, I. Sloan, J. F. Traub, H. Wozniakowski, "Essays on the Complexity of Continuous Problems", European Mathematical Society (2009).
[10]
E. Novak and H. Wozniakowski, "Tractability of Multivariate Problems, vol. 1, Linear Information", European Mathematical Society (2008).
[11]
S. Paskov, J. F. Traub "Faster evaluation of financial derivatives", Journal of Portfolio Management, 22: 113-120 (1995).
[12]
A. Papageorgiou, J. F. Traub, "Beating Monte Carlo", RISK, 9: 63-65 (1996).
[13]
A. Papageorgiou, J. F. Traub, "Quantum algorithms and complexity for continuous problems", in Springer Encylopedia of Complexity and Systems Science, 8: 7118-7135 (2009).
[14]
A. Papageorgiou, J. F. Traub, "Qubit complexity of continuous problems", J. Fixed Point Theory and Applications, 6, no. 2: 295-304 (2009).
[15]
M. Shaw and J. F. Traub, "On the number of multiplications for the evaluation of a polynomial and some of its derivatives", Journal ACM, 21: 161-167 (1974).
[16]
J. F. Traub, "Functional iteration and the calculation of roots", Proceedings, National ACM Conference: 5A-1 - 5A-4 (1961).
[17]
J.F. Traub, "Iterative Methods for the Solution of Equations", Prentice-Hall (1964). Reissued, American Mathematical Society (1998).
[18]
J. F. Traub, "A class of globally convergent iteration functions for the solution of polynomial equations", Math. Comp., 20: 113-138 (1966).
[19]
"Complexity of Sequential and Parallel Numerical Algorithms", J. F. Traub, editor, Academic Press (1973).
[20]
J. F. Traub, "Parallel algorithms and parallel computational complexity", Proceedings IFIP Congress: 685-687 (1974).
[21]
J. F. Traub, "From infoware to infowar," in "Defining a Decade: Envisioning CSTB's Second Ten Years", National Academy Press: 1-7 (1997).
[22]
J. F. Traub, "A continuous model of computation", Physics Today, 52, No. 5: 39-43 (1999).
[23]
J. F. Traub, "A brief history of information based complexity", in "Essays on the Complexity of Continuous Problems", European Mathematical Society: 61-71 (2009).
[24]
J. F. Traub and H. Wozniakowski, "A General Theory of Optimal Algorithms", Academic Press (1980).
[25]
J. F. Traub and A. G. Werschulz, "Complexity and Information", Cambridge University Press (1998).
[26]
J. F. Traub, G. Wasilkowski, and H. Wozniakowski, "Information, Uncertainty, Complexity", Addison-Wesley (1983).
[27]
J. F. Traub, G. Wasilkowski, and H. Wozniakowski, "Information-based Complexity", Academic Press (1988).
[28]
P. van Emde Boas, "Machine models and simulations". Pp.1-66 of: van Leeweun, J. (ed.) Handbook of Theoretical Computer Science: vol. A, Algorithms and Complexity, MIT Press (1990).
[29]
"Jenkins-Traub algorithm", Wikipedia.
[30]
"Quasi-Monte Carlo methods in finance", Wikipedia.

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Published In

cover image Ubiquity
Ubiquity  Volume 2011, Issue February
February 2011
32 pages
EISSN:1530-2180
DOI:10.1145/1940721
Issue’s Table of Contents
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Publication History

Published: 08 February 2011
Published in UBIQUITY Volume 2011, Issue February

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