22 research outputs found

    Applied mathematics division summary report /

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    Description based on ANL-6453: "AEC Research and Development Report" -t.p.Description based on ANL-6453: "TID-4500, 16th Ed., Amended" -t.p.Description based on ANL-6453: "Mathematics and Computers" -t.p.Description based on ANL-6453: "ANL-6453" -t.p.Description based on ANL-6453: "July 1, 1950 through June 30, 1961" -t.p.Operated by The University of ChicagoMode of access: Internet

    A proposed solution to the "Match" problem /

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    In a bubble-chamber experiment, three cameras photograph the physical event simultaneously. These photographs consist of bubble-chamber tracks, which are sequences of bubbles, and there are approximately 20 tracks to a picture. The match problem in the analysis of the events is to identify the same track in the three views. The matching, even by a person, can be quite tricky; e.g., lines can cross in one view and not in another. People have many pattern-recognition processes, measuring abilities, and flexibility to choose certain parameters only in certain cases. Computers do not have the flexibility people do, and when many parameters are given, the logic can get very involved and the program extremely time-consuming. The solution we present here to the match problem for use on computers uses only a few parameters and has only a few exceptional cases."June 1967."In a bubble-chamber experiment, three cameras photograph the physical event simultaneously. These photographs consist of bubble-chamber tracks, which are sequences of bubbles, and there are approximately 20 tracks to a picture. The match problem in the analysis of the events is to identify the same track in the three views. The matching, even by a person, can be quite tricky; e.g., lines can cross in one view and not in another. People have many pattern-recognition processes, measuring abilities, and flexibility to choose certain parameters only in certain cases. Computers do not have the flexibility people do, and when many parameters are given, the logic can get very involved and the program extremely time-consuming. The solution we present here to the match problem for use on computers uses only a few parameters and has only a few exceptional cases.Operated by the University of ChicagoMode of access: Internet

    Numerical inversion of finite Toeplitz matrices and vector Toeplitz matrices /

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    "June 1968."Includes bibliographical references (p. 16).Operated by the University of ChicagoMode of access: Internet

    The root-cubing and the general root-powering methods for finding the zeros of polynomials,

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    The root-squaring and root-cubing method is generalized and called the general root-powering method. A simple representation, suitable for coding, is obtained by introducing partitioned polynomials. The method is extended to include analytic functions."June 1967."Includes bibliographical references (p. 87-88).The root-squaring and root-cubing method is generalized and called the general root-powering method. A simple representation, suitable for coding, is obtained by introducing partitioned polynomials. The method is extended to include analytic functions.Operated by the University of ChicagoMode of access: Internet

    The ARC System cross-section homogenization and modification capabilities /

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    "Reactor Technology.""June 1971."Operated by the University of ChicagoMode of access: Internet

    Argonne Code Center: bibliographies of computer program literature /

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    "June 1970."Operated by the University of ChicagoMode of access: Internet

    Surface and volume properties of ground state nuclear matter in the Hartree-Fock and Puff-Martin approximations /

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    "October 1962"Bibliography: p. 119-120.Operated by the University of Chicago underMode of access: Internet

    A spectral theory for the stationary transport operator in slab geometry /

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    "AEC Research and Development Report""(TID-4500, 37th ed.)""Mathematics and Computers"Bibliography: p. 54.Operated by The University of ChicagoMode of access: Internet
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