7,195 research outputs found

    Experiment Definition Using the Space Laboratory, Long Duration Exposure Facility, and Space Transportation System Shuttle

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    Candidate experiments designed for the space shuttle transportation system and the long duration exposure facility are summarized. The data format covers: experiment title, Experimenter, technical abstract, benefits/justification, technical discussion of experiment approach and objectives, related work and experience, experiment facts space properties used, environmental constraints, shielding requirements, if any, physical description, and sketch of major elements. Information was also included on experiment hardware, research required to develop experiment, special requirements, cost estimate, safety considerations, and interactions with spacecraft and other experiments

    Singularities of Lagrangian Mean Curvature Flow

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    Lagrangian mean curvature flow is a promising tool in the study of special Lagrangians. Though the flow has been of interest now for several decades, singularities of the flow are still not well understood, and extensions and generalisations of the flow are still being uncovered and explored. The work of this thesis investigates two distinct topics, both of which shed light on the structure and behaviour of Lagrangian mean curvature flow. We first demonstrate the existence of a boundary condition for Lagrangian mean curvature flow in Calabi-Yau manifolds which preserves the Lagrangian condition. The boundary condition is a generalisation of the constant Lagrangian angle difference between intersecting special Lagrangian submanifolds. This work applies and extends the original work of Smoczyk [60] which proves that the class of closed Lagrangian submanifolds in Calabi-Yau manifolds is preserved. We also investigate singularities of equivariant and almost-calibrated Lagrangian mean curvature flow – flows in Cn with an O(n)-symmetry and a pinching condition on the Lagrangian angle. Given a singularity, we prove that any Type I blowup is a unique pair of planes P1 + P2, any Type II blowup is the Lawlor neck SLaw with asymptotes P1 + P2, and any ‘intermediate’ blowup is P1 + P2. We also prove conditions for longtime existence and singularity formation of the flow. Finally, we investigate the relationship between these topics. We prove that any almost-calibrated equivariant Lagrangian mean curvature flow with boundary on the Lawlor neck converges in infinite time to a special Lagrangian disc, and that the same is true for any rescaled Lagrangian mean curvature flow with boundary on the Clifford torus (assuming extra conditions on the Lagrangian angle)

    Alien Registration- Wood, Albert (Portland, Cumberland County)

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    https://digitalmaine.com/alien_docs/26566/thumbnail.jp

    Alien Registration- Wood, Albert (Portland, Cumberland County)

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    https://digitalmaine.com/alien_docs/26566/thumbnail.jp

    Cohomogeneity-One Lagrangian Mean Curvature Flow

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    We study mean curvature flow of Lagrangians in Cn\mathbb{C}^n that are cohomogeneity-one under a compact Lie group G≤SU(n)G \leq \mathrm{SU}(n) acting linearly on Cn\mathbb{C}^n. Each such Lagrangian necessarily lies in a level set μ−1(ξ)\mu^{-1}(\xi) of the standard moment map μ:Cn→g∗\mu : \mathbb{C}^n \to \mathfrak{g}^*, and mean curvature flow preserves this containment. We classify all cohomogeneity-one self-similarly shrinking, expanding and translating solutions to the flow, as well as cohomogeneity-one smooth special Lagrangians lying in μ−1(0)\mu^{-1}(0). Restricting to the case of almost-calibrated flows in the zero level set μ−1(0)\mu^{-1}(0), we classify finite-time singularities, explicitly describing the Type I and Type II blowup models. Finally, given any cohomogeneity-one special Lagrangian submanifold in μ−1(0)\mu^{-1}(0), we show it occurs as the Type II blowup model of a Lagrangian MCF singularity, thereby providing infinitely many previously unobserved singularity models. Throughout, we give explicit examples of suitable group actions, including a complete list in the case of GG simple.Comment: 53 pages, 3 figure

    Early Cenozoic mammalian faunas, Fayum Province, Egypt: Part I. African Oligocene mammals: Introduction, history of study, and faunal succession. Part II. The African Oligocene Rodentia. Part II. The African Oligocene Rodentia.

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    Part I. The vertebrate microfaunas described in this paper have been recovered as a result of six seasons of paleontological exploration in the upper Eocene and Oligocene badlands exposures of the Fayum Province, U.A.R., a project initiated and directed by E. L. Simons.... Part II. The large Yale collections of rodents from the Early Oligocene Jebel el Qatrani Formation of the Fayum, Egypt, permit a thorough study of this, the earliest rodent faunule from Africa….https://elischolar.library.yale.edu/peabody_museum_natural_history_bulletin/1027/thumbnail.jp

    Virtual Reality for Preservation: Production of Virtual Reality Heritage Spaces in the Classrooom

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    The Bethel AME Church was the oldest African American church in Indianapolis. In November 2016, the congregation moved out of downtown, and the building that had housed the congregation since 1869 was sold. It is now being redeveloped into a hotel. Through the Virtual Bethel project, faculty and students in the Media Arts and Science (MAS) program at Indiana University–Purdue University Indianapolis (IUPUI) created a 3D virtual space of the physical sanctuary to preserve the cultural heritage of Bethel. During its creation, Virtual Bethel served as a curricular and co-curricular experience for the undergraduate students in the 3D graphics and animation specialization within class N441 3D Team Production, which was co-taught by Albert William and Zebulun Wood. Virtual Bethel, finished in 2018, was the first historical and cultural preservation project that used VR within our class, program, school, and Indiana University (IU) campus. Users can interact with various types of primary sources (e.g., photographs, video, audio, text) to learn about the underrepresented history of African Americans associated with the church. Virtual Bethel was created in a series of classes within the MAS Program in the School of Informatics and Computing (SoIC), IUPUI. Methods of teaching a team of students to preserve historic spaces using VR are discussed, as are our philosophies toward productions when working with varying stakeholders’ priorities related to data preservation, asset preservation, and cultural preservation
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