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  • Creator(s):
    Dan Bates, David Eklund, Jonathan Hauenstein, Chris Peterson
    Description:

    A fundamental problem in algebraic geometry is to decompose the solution set of a given polynomial system. A numerical description of this solution set is called a numerical irreducible decomposition and currently all standard algorithms use a sequence of homotopies forming a dimension-by-dimension approach. In this article, we pair a classical result to compute a smooth point on every irreducible component in every dimension using a single homotopy together with the theory of isosingular s…

    Date Created:
    2019-04-26
  • Author:
    Catherine M. Flanley
    Advisory Committee:
    Fernando Genta, Elizabeth Archie, Michael Pfrender, Mary Ann McDowell
    Degree Area:
    Integrated Biomedical Sciences, Biological Sciences
    Degree:
    Doctor of Philosophy
    Defense Date:
    2019-03-19
  • Author:
    Francisco R. Fields
    Advisory Committee:
    Shaun W. Lee, Patricia Champion, Patricia Clark, Jeanne Romero-Severson
    Degree Area:
    Biological Sciences
    Degree:
    Doctor of Philosophy
    Defense Date:
    2019-03-29
  • Author:
    Ek Raj Adhikari
    Advisory Committee:
    Jacek Furdyna, Bruce Bunker , Sylwia Ptasinska, Graham Peaslee
    Degree Area:
    Physics
    Degree:
    Doctor of Philosophy
    Defense Date:
    2019-03-28
  • Author:
    Cunlu Zhou
    Advisory Committee:
    Roxana Smarandache, Leonid Faybusovich
    Degree Area:
    Mathematics
    Degree:
    Doctor of Philosophy
    Defense Date:
    2019-03-26
  • Author:
    Jenna R. Davidson
    Advisory Committee:
    Neil F. Lobo
    Degree Area:
    Biological Sciences
    Degree:
    Doctor of Philosophy
    Defense Date:
    2019-03-22
  • Author:
    Jessica K Lukowski
    Advisory Committee:
    Amanda Hummon
    Degree Area:
    Chemistry and Biochemistry
    Degree:
    Doctor of Philosophy
    Defense Date:
    2019-02-26
  • Author:
    Ju-Young Kim
    Advisory Committee:
    Paul W. Bohn
    Degree Area:
    Chemistry and Biochemistry
    Degree:
    Doctor of Philosophy
    Defense Date:
    2019-02-21
  • Author(s):
    Yide Zhang
    Abstract:

    In cancer and all biomedical researches, we always need a microscope with better imaging precision, speed, functionality, and depth, so that the diagnostics and treatments of cancer and other diseases can be accurate, fast, and noninvasive. However, conventional fluorescence microscopes cannot satisfy these needs due to physical limits on resolution, speed, information, and depth. In this work, we aim to overcome these limits using novel super-resolution microscopy and high-speed quantitative…

    Date Created:
    2018-04-09
    Resource Type
    Presentation
  • Author:
    Suzanne M. Neidhart
    Advisory Committee:
    Steven A. Corcelli, J.Daniel Gezelter, William Schneider
    Degree Area:
    Chemistry and Biochemistry
    Degree:
    Doctor of Philosophy
    Defense Date:
    2019-01-09
  • Author(s):
    Yide Zhang, Scott S. Howard, Cody J. Smith
    Abstract:

    Super-resolution microscopy is broadening our in-depth understanding of cellular structure. However, super-resolution approaches are limited, for numerous reasons, from utilization in longer-term intravital imaging. We devised a combinatorial imaging technique that combines deconvolution with stepwise optical saturation microscopy (DeSOS) to circumvent this issue and image cells in their native physiological environment. Other than a traditional confocal or two-photon microscope, this approac…

    Date Created:
    2019-01-09
    Resource Type
    Software
  • Author:
    Matthew R. Hall
    Advisory Committee:
    John LoSecco, Rebecca Surman, Daniel W. Bardayan, Michael Wiescher
    Degree Area:
    Physics
    Degree:
    Doctor of Philosophy
    Defense Date:
    2018-10-04