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Filtering by: Creator Chandra, M. Subhosh Remove constraint Creator: Chandra, M. Subhosh Decade 2020-2029 Remove constraint Decade: 2020-2029 Non-Academic Affiliation Oregon State University. Honors College Remove constraint Non-Academic Affiliation: Oregon State University. Honors College

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  • The Dynamics of Random Pulse-Coupled Oscillator Networks

    Creator:
    Kadhim, Kyra L.
    Abstract:
    The pulse-coupled oscillator model is widely used to simulate the dynamics of neural systems. For networks with particular internal (Mirollo-Strogatz) dynamics, I will define three broad patterns of collective behaviors found in literature in terms of inter-spike interval (ISI) statistics. These patterns are i) temporally-regular, characterized by all oscillators in...
    Resource Type:
    Honors College Thesis
    Full Text:
    graph is denoted either G(n,m) or G(n, p), depending on the way it is formed. In 1959, Paul Erdös and

  • Antioxidative Effects of Primary Structure Modification of a Tuna Backbone Derived Peptide

    Creator:
    Gopinatth, Varun
    Abstract:
    In biological systems, antioxidants are bioactive compounds that protect against oxidation of lipids, proteins, and DNA. Natural antioxidant peptides are often purified and isolated from proteins as a less toxic alternative to synthetic peptides, but the mechanisms behind their activity are not well understood. The purpose of this study is...
    Resource Type:
    Honors College Thesis
    Full Text:
    in Cancer Development Treatment and Treatment Jalal. Intech i, 13 (2016). 4. Fuente, M. De

  • Orienting the Cube in Minkowski Space and Orienting Myself in Mathematics

    Creator:
    O'Harrow, Josie
    Abstract:
    This is a two-part thesis. The first part is a generalization of vector calculus tools to Minkowski Space, a non-Euclidean 3-dimensional geometry that has a distance function that is not positive definite. We orient a cube in Minkowski Space using the generalized Stokes' Theorem to relate a divergence integral to...
    Resource Type:
    Honors College Thesis
    Full Text:
    ]: Definition 2.1 (Pseudo-Riemannian Manifold). A Pseudo-Riemannian Manifold is a pair (M, g) where M is a