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  • Author:
    Phillip Jedlovec
    Advisory Committee:
    Mark Behrens
    Degree Area:
    Mathematics
    Degree:
    PhD
    Defense Date:
    2018-06-27
  • Author(s):
    Thomas S. Fern
    Abstract:

    It is my view that a bookplate should reflect the donor’s interests and accomplishments as well as the symbols of the library where the collection is housed. The accomplishments and reputation of Marston Morse are so great that my first task, after studying hls life and career, was to somehow narrow my choices from dozens of significant milestones to a meaningful and manageable few.

    Date Created:
    1979-03-12
    Resource Type
    Document
  • Author(s):
    Rene De Vogelaere
    Abstract:

    Hamilton equations are such that the relation, between the coordinates and momenta at time t and at time t 0, is a contact transformation. Methods of integration of Hamilton equations, which do preserve the contact transformation property are given here. These methods are of first and second order. They are given, for the equation x= f(x,t), then for the case of one degree of freedom, then for the general case. Some of the formulae are implicit.

    Date Published:
    1956-04
  • Author(s):
    Michael Hildreth
    Abstract:

    This report is a direct result of consultation with the research communities funded by the Mathematical and Physical Sciences (MPS) Directorate at the National Science Foundation (NSF). The goal of this effort is to provide feedback to NSF on current best practices with regard to research data curation, discovery, access, preservation, and re-use, and suggestions for areas of improvement and investment that could facilitate broader curation of, access to, and re-use of research data in the fu…

    Date Created:
    2017-08-31
    Resource Type
    Report
  • Author:
    Paul Anh McEldowney
    Advisory Committee:
    Curtis Franks, Sergei Starchkenko, Julia Knight, Anand Pillay
    Degree Area:
    Mathematics
    Degree:
    MSIM
    Defense Date:
    2017-05-16
  • Author:
    Luis Ernesto Saumell
    Advisory Committee:
    Samuel R. Evens, Nero Budur
    Degree Area:
    Mathematics
    Degree:
    PhD
    Defense Date:
    2017-05-16
  • Author:
    Jennifer Lea Garbett
    Advisory Committee:
    Katrina Barron, Christopher Schommer-Pries, Stephan Stolz, Mark Behrens
    Degree Area:
    Mathematics
    Degree:
    PhD
    Defense Date:
    2017-06-30
  • Author:
    Dominic Leon Culver
    Advisory Committee:
    Mark Behrens
    Degree Area:
    Mathematics
    Degree:
    PhD
    Defense Date:
    2017-05-10
  • Author(s):
    Michael Gekhtman
    Abstract:

    This work is devoted to integration of semi-infinite and finite non-Abelian lattices of Toda-type, that is, nonlinear differential-difference equations that can be written in a Lax form

    L˙(t) = [L(t), A(t)] , where L is a tridiagonal matrix of order N ≤ ∞ whose entries are bounded operators in some Banach or Hilbert space and A is a finite band matrix of the same order whose entries depend on those of L. We develop an inverse spectral problem method for such equations that generalizes the on…

    Date Created:
    1990-06-30
    Resource Type
    Document
  • Author:
    Peter Ulrickson
    Advisory Committee:
    Stephan Stolz
    Degree Area:
    Mathematics
    Degree:
    Doctor of Philosophy
    Defense Date:
    2016-08-10
  • Author:
    Edward Burkard
    Advisory Committee:
    Richard Hind
    Degree Area:
    Mathematics
    Degree:
    Doctor of Philosophy
    Defense Date:
    2016-06-28
  • Author:
    Kathleen Patricia Ansaldi
    Advisory Committee:
    Claudia Polini
    Degree Area:
    Mathematics
    Degree:
    Doctor of Philosophy
    Defense Date:
    2016-07-01