Search Results - "Pao, Peter"

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  1. 1

    Corrosion-Fatigue Behavior of Aluminum Alloy 5083-H131 Sensitized at 448 K (175 °C) by Holtz, Ronald L., Pao, Peter S., Bayles, Robert A., Longazel, Thomas M., Goswami, Ramasis

    “…The fatigue crack growth behavior of aluminum alloy 5083-H131 has been systematically studied as a function of degree of sensitization for aging at 448 K…”
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    Journal Article
  2. 2

    Severe Plastic Deformation Induced Sensitization of Cryo-milled Nanocrystalline Al-7.5 Mg by Goswami, Ramasis, Pao, Peter S., Qadri, Syed B., Holtz, Ronald L.

    “…Transmission electron microscopy (TEM) was employed to investigate the sensitization behavior in nanocrystalline Al-7.5 pct Mg synthesized by cryomilling and…”
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  3. 3

    The Topological Structure of 4-Manifolds with Effective Torus Actions. I by Pao, Peter Sie

    “…Torus actions on orientable 4-manifolds have been studied by F. Raymond and P. Orlik [8] and [9]. The equivariant classification problem has been…”
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  4. 4

    Microindentation of titanium: Dependence of plastic energy on the indentation depth and time-dependent plastic deformation by Chen, Rong, Yang, Fuqian, Imam, M. Ashraf, Feng, C.R., Pao, Peter

    Published in Journal of materials research (01-04-2008)
    “…The cavity model and the dislocation mechanics were used to analyze the plastic energy dissipated in an indentation deformation. The plastic energy dissipated…”
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    Journal Article
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    EigenFold: Generative Protein Structure Prediction with Diffusion Models by Jing, Bowen, Erives, Ezra, Pao-Huang, Peter, Corso, Gabriele, Berger, Bonnie, Jaakkola, Tommi

    Published 04-04-2023
    “…Protein structure prediction has reached revolutionary levels of accuracy on single structures, yet distributional modeling paradigms are needed to capture the…”
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    Identification of Certain 4-Manifolds with Group Actions by Fintushel, Ronald, Pao, Peter Sie

    “…If $M^3$ is an orientable 3-manifold with an $S^1$-action or is a Seifert fiber space, then the 4-manifold obtained by surgery along singular fibers in $M…”
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    The Homology 3-Spheres with Involutions by Hsiang, Wu-Chung, Pao, Peter Sie

    “…Let $\Sigma$ be a homology 3-sphere which supports an orientation reversing involution. Then $\mu(\Sigma) = 0$…”
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