Operations Research

  • Report

    Report

    Some Combinatorial Problems Arising in the Theory of Multistage Processes

    Using the technique of continuous approximation, approximate solutions to a number of important multi-stage scheduling problems are determined.

    Nov 12, 1953

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    Report

    An Introduction to the Theory of Dynamic Programming

    A discussion of dynamic programming, defined as a mathematical theory devoted to the study of multistage processes.

    May 31, 1953

  • Report

    Report

    On a New Iterative Algorithm for Finding the Solutions of Games and Linear Programming Problems.

    A discussion of an iterative procedure which yields the value of a game very rapidly. 15 pp....

    Dec 31, 1952

  • Report

    Report

    Notes on Linear Programming: Part II Duality Theorems

    A demonstration that the simplex procedure itself yields as a natural by-product proofs of several important theorems concerned with duality in the field of linear inequalities.

    Dec 31, 1952

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    Report

    Notes on Linear Programming: Part V Alternate Algorithm for the Revised Simplex Method Using a Product Form for the Inverse

    A description of a finite iterative procedure, using a product form for the inverse. See also RM-1268/1.

    Dec 31, 1952

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    Report

    Notes on Linear Programming — Part III: Computational Algorithm of the Revised Simplex Method

    An extension of RM-1264 and RM-1265, Parts I and II, respectively, of Notes on Linear Programming. The present study presents the computational procedure.

    Dec 31, 1952

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    Report

    Algebraic solution of linear-programming problems.

    An illustration of certain algebraic solutions for linear-programming problems in order to show that in the case of reasonably simple problems these techniques are superior to the usual machine-methods...

    Dec 31, 1952

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    Report

    Notes on Parametric Linear Programming.

    No abstract is available for this document.

    Dec 31, 1952

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    Report

    Some Results in Non-Linear Programming

    A solution to a minimization problem which is used to treat a class of maximization problems. Possible applications of the results are discussed.

    Dec 31, 1951

  • Report

    Report

    On Some Dynamic Linear Programming Problems.

    No abstract is available for this document.

    Dec 31, 1950

  • Content

    Content

    Michael Bohnert

    Associate Engineer
    Education B.S. in mechanical engineering, University of Notre Dame; M.E. in systems engineering, The Pennsylvania State University

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    Andrea M. Abler

    Technical Analyst
    Education M.A. in security studies, Georgetown University; M.S. in oceanography, University of California San Diego; B.S. in physics, University of Maryland Baltimore County; B.A. in history, University of Maryland Baltimore County

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    Content

    Christopher Scott Adams

    Policy Analyst
    Education MPP, Georgetown University; BA in biology/government, Bowdoin College

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    Lisa Pelled Colabella

    Senior Operations Researcher
    Education Ph.D. in industrial engineering, Stanford University; M.S. in operations research, Stanford University; B.S. in systems engineering, University of Virginia

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    Monika Cooper

    Technical Analyst
    Education Doctorate Business Administration (In Progress), University of Maryland, Global; MBA in economics, finance, Bellevue University; Bachelor of Science in international business management, Bellevue University; Undergrad Studies in psychology, modern languages, Creighton University

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    Katherine C. Hastings

    Associate Operations Researcher
    Education PhD in mathematical sciences (operations research concentration), Clemson University; MS in mathematical sciences (operations research concentration), Clemson University

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    Luke Huxtable

    Associate Director
    Education M.Sc. in mathematics with statistics, Lancaster University

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    Yun Kang

    Associate Director, Acquisition and Technology Policy Center; Senior Operations Researcher
    Education Ph.D. in mechanical engineering, MIT

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    Krystyna Marcinek

    Assistant Policy Researcher; Ph.D. Candidate, Pardee RAND Graduate School
    Education M.Phil. in policy analysis, Pardee RAND Graduate School; M.A. in Russian, East European, and Eurasian studies, Jagiellonian University, Poland

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    Content

    Bradley Martin

    Director, RAND National Security Supply Chain Institute; Senior Policy Researcher
    Education Ph.D. in political science, University of Michigan; B.A. in political science, University of New Mexico