22,079 research outputs found

    Dr. Tung H. Jeong One of Five Visiting Speakers

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    News release announcing Dr. Tung H. Jeong, child immigrant from China and associate professor of physics at Lake Forest College, will be one of five guest speaker when the Ohio Section of the American Physical Society meets at the University of Dayton

    Fracture of a viscous liquid

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    When a viscous liquid hits a pool of liquid of same nature, the impact region is hollowed by the shock. Its bottom becomes extremely sharp if increasing the impact velocity, and we report that the curvature at that place increases exponentially with the flow velocity, in agreement with a theory by Jeong and Moffatt. Such a law defines a characteristic velocity for the collapse of the tip, which explains both the cusp-like shape of this region, and the instability of the cusp if increasing (slightly) the impact velocity. Then, a film of the upper phase is entrained inside the pool. We characterize the critical velocity of entrainment of this phase and compare our results with recent predictions by Eggers

    Anisotropic strains and magnetoresistance of La_{0.7}Ca_{0.3}MnO_{3}

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    Thin films of perovskite manganite La_{0.7}Ca_{0.3}MnO_{3} were grown epitaxially on SrTiO_3(100), MgO(100) and LaAlO_3(100) substrates by the pulsed laser deposition method. Microscopic structures of these thin film samples as well as a bulk sample were fully determined by x-ray diffraction measurements. The unit cells of the three films have different shapes, i.e., contracted tetragonal, cubic, and elongated tetragonal for SrTiO_3, MgO, and LaAlO_3 cases, respectively, while the unit cell of the bulk is cubic. It is found that the samples with cubic unit cell show smaller peak magnetoresistance than the noncubic ones do. The present result demonstrates that the magnetoresistance of La_{0.7}Ca_{0.3}MnO_{3} can be controlled by lattice distortion via externally imposed strains.Comment: Revtex, 10 pages, 2 figure

    Facet Formation in the Negative Quenched Kardar-Parisi-Zhang Equation

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    The quenched Kardar-Parisi-Zhang (QKPZ) equation with negative non-linear term shows a first order pinning-depinning (PD) transition as the driving force FF is varied. We study the substrate-tilt dependence of the dynamic transition properties in 1+1 dimensions. At the PD transition, the pinned surfaces form a facet with a characteristic slope scs_c as long as the substrate-tilt mm is less than scs_c. When m<scm<s_c, the transition is discontinuous and the critical value of the driving force Fc(m)F_c(m) is independent of mm, while the transition is continuous and Fc(m)F_c(m) increases with mm when m>scm>s_c. We explain these features from a pinning mechanism involving a localized pinning center and the self-organized facet formation.Comment: 4 pages, source TeX file and 7 PS figures are tarred and compressed via uufile

    Discussion of Revisiting the Resilience Index for Water Distribution Networks by Gimoon Jeong, Albert Wicaksono, and Doosun Kang

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    Cabrera Marcet, E.; Gomez Selles, E.; Del Teso-March, R.; Estruch-Juan, ME. (2019). Discussion of Revisiting the Resilience Index for Water Distribution Networks by Gimoon Jeong, Albert Wicaksono, and Doosun Kang. Journal of Water Resources Planning and Management. 145(1):1-4. https://doi.org/10.1061/(ASCE)WR.1943-5452.0000792S14145
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