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Michael E. Brown

Researcher at University of Dundee

Publications -  544
Citations -  24424

Michael E. Brown is an academic researcher from University of Dundee. The author has contributed to research in topics: Solar System & Population. The author has an hindex of 76, co-authored 534 publications receiving 21650 citations. Previous affiliations of Michael E. Brown include Iowa State University & University of Michigan.

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NICMOS Photometry of the Unusual Dwarf Planet Haumea and its Satellites

TL;DR: In this article, the authors used the NICMOSF110W and F160W observations of Haumea and its two satellites Hi'iaka and Namaka to infer that the 1.6 μm water-ice absorption feature depths on Hi'Iaka and NNaka are at least as deep as that of HaUMEA.
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Keck Speckle Imaging of the White Dwarf G29-38: No Brown Dwarf Companion Detected

TL;DR: In this paper, the authors used speckle interferometry at the Keck telescope, obtaining diffraction-limited resolution (55 mas) at the K band, and found that the entire K-band excess is attributable to a single point-like companion.
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An estimation method for predicting final consolidation settlement of ground improved by floating soil cement columns

TL;DR: In this paper, a simplified estimation method for final consolidation settlement is proposed using a stress distribution ratio which considers the contribution from skin friction at the surface of floating columns, which can be used to determine the consolidating layer thickness as a function of simple parameters such as the degree of improvement, loading conditions and undrained soil strength.
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Spatially resolved Spectroscopy of Europa's Large-scale Compositional Units at 3–4 μm with Keck NIRSPEC

TL;DR: This paper presented spatially resolved spectroscopic observations of Europa's surface at 3-4 µm obtained with the near-infrared spectrograph and adaptive optics system on the Keck II telescope.
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On Lagrangian mechanics and the implicit material point method for large deformation elasto-plasticity

TL;DR: This paper presents a new Lagrangian statement of equilibrium which is ideal for material point methods as it satisfies equilibrium on the undeformed background mesh at the start of a load step.