Search Results - "Metropolis, N."

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  1. 1

    The Age of Computing: A Personal Memoir by Metropolis, N.

    Published in Daedalus (Cambridge, Mass.) (01-01-1992)
    “…The history of science has taken precedence over the history of engineering and computer science. The beginnings of computer science from the late 1930s until…”
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    Journal Article
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    Symmetry Classes: Functions of Three Variables by Metropolis, N., Rota, Gian-Carlo

    Published in The American mathematical monthly (01-04-1991)
    “…A theory of symmetrizers, now subsumed in the theory of representations of the symmetric group and developed by Alfred Young, is discussed…”
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    Theory of Symmetry Classes by Metropolis, N., Rota, Gian-Carlo, Stein, Joel A.

    “…Although a great deal of work has gone into construction of the irreducible representations of the symmetric group Σn(and of the general linear group) a…”
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    Combinatorial Structure of the Faces of the n-Cube by Metropolis, N., Rota, Gian-Carlo

    Published in SIAM journal on applied mathematics (01-12-1978)
    “…This paper contains two results: 1) An algebraic characterization of the lattice of faces of the n-cube, based upon axioms independent of the dimension n. The…”
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    Classical dynamics and Lie groups by Louck, J. D., Metropolis, N.

    Published in American journal of physics (01-06-1986)
    “…The phase space time evolution operator for a dynamical system is derived directly from Newton’s equation of motion. This operator is used to show, in an…”
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    A Trilogy on Errors in the History of Computing by Metropolis, N., Worlton, J.

    Published in Annals of the history of computing (01-01-1980)
    “…This article identifies published errors and misunderstandings in three areas of the history of computing and provides the results of research intended to…”
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    Significance Arithmetic: Application to a Partial Differential Equation by Bivins, R L, METROPOLIS, N C

    Published in IEEE transactions on computers (01-07-1977)
    “…The methods of significance arithmetic are applied to the numerical solution of a nonlinear partial-differential equation. Our approach permits the use of…”
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