661 research outputs found

    Grounds for Argument: Local Understandings, Science, and Global Processes in Special Forest Products Harvesting

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    In posing the question Where are the pickers? , Love and Jones suggest that the shifting paradigm in forestry is real and that academia is not leading the shift. Love and Jones illustrate the emergence of special forest products\u27 legitimacy in competing uses of forests with their experience and research in mushroom harvesting in the Pacific Northwest

    Dreams of Africa in Alabama: The Slave Ship Clotilda and the Story of the Last Africans Brought to America

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    The Illicit Slave Trade The last Africans brought to the United States as slaves, Sylviane Diouf tells us, arrived in July 1860, on the eve of the Civil War and fifty-two years after the United States Congress prohibited their legal importation. This mission was the brainchild of Timothy M...

    Stories Mediators Tell: The Editors\u27 Reflections

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    One year after publication of Stories Mediators Tell, the editors comment in their reflections of the Symposium on the importance of stories generally, on the Symposium articles, and on the state of the modern mediation movement

    Relativistic theory of tidal Love numbers

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    In Newtonian gravitational theory, a tidal Love number relates the mass multipole moment created by tidal forces on a spherical body to the applied tidal field. The Love number is dimensionless, and it encodes information about the body's internal structure. We present a relativistic theory of Love numbers, which applies to compact bodies with strong internal gravities; the theory extends and completes a recent work by Flanagan and Hinderer, which revealed that the tidal Love number of a neutron star can be measured by Earth-based gravitational-wave detectors. We consider a spherical body deformed by an external tidal field, and provide precise and meaningful definitions for electric-type and magnetic-type Love numbers; and these are computed for polytropic equations of state. The theory applies to black holes as well, and we find that the relativistic Love numbers of a nonrotating black hole are all zero.Comment: 25 pages, 8 figures, many tables; final version to be published in Physical Review

    Industrial policy and the Indian electronics industry

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    Thesis (S.M. in Technology and Policy)--Massachusetts Institute of Technology, Engineering Systems Division, Technology and Policy Program, 2008.Includes bibliographical references (p. 97-100).Recently, production within India's Electronics sector amounted to a low 12billionwhencomparedtotheglobaloutputof12 billion when compared to the global output of 1400 billion. The slow growth in the local industry is often judged to be the result of late economic liberalization within India. This thesis argues that the lagging growth is more a result of premature liberalization, and policies geared toward promoting the wrong types of firms. This thesis seeks to move past the sole focus of much research on the burgeoning software and services sector and evaluate the growth of electronics, software, and design services as closely linked sub-sectors. The analysis is therefore performed with direct considerations of the most successful types of firms, who very often are involved in multiple sub-sectors. The variations in firm size, national ownership, and orientation toward the domestic or international markets are all key considerations within this thesis, concerning the effect these characteristics have on the performance of firms and the industry as a whole. Additionally, this thesis addresses issues of great concern within the industry and India as a whole, such as preserving employment opportunities. India has followed a non-traditional approach to economic development, and it is the goal of this thesis to clarify that approach and assess its sustainability. Thus, the focus of the research is two-tiered: to provide an overall appraisal of current policy in India's Electronics Sector, considering capabilities in core industries (i.e. machinery) and the software industry; and to provide recommendations - as needed - for decreasing the import reliance on the high value-added electronic components such as LCDs, integrated circuits, and other complex assemblies.by Robert Love.S.M

    Derandomizing Codes for the Binary Adversarial Wiretap Channel of Type II

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    We revisit the binary adversarial wiretap channel (AWTC) of type II in which an active adversary can read a fraction rr and flip a fraction pp of codeword bits. The semantic-secrecy capacity of the AWTC II is partially known, where the best-known lower bound is non-constructive, proven via a random coding argument that uses a large number (that is exponential in blocklength nn) of random bits to seed the random code. In this paper, we establish a new derandomization result in which we match the best-known lower bound of 1−H2(p)−r1-H_2(p)-r where H2(⋅)H_2(\cdot) is the binary entropy function via a random code that uses a small seed of only O(n2)O(n^2) bits. Our random code construction is a novel application of pseudolinear codes -- a class of non-linear codes that have kk-wise independent codewords when picked at random where kk is a design parameter. As the key technical tool in our analysis, we provide a soft-covering lemma in the flavor of Goldfeld, Cuff and Permuter (Trans. Inf. Theory 2016) that holds for random codes with kk-wise independent codewords

    A Look at the Generalized Heron Problem through the Lens of Majorization-Minimization

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    In a recent issue of this journal, Mordukhovich et al.\ pose and solve an interesting non-differentiable generalization of the Heron problem in the framework of modern convex analysis. In the generalized Heron problem one is given k+1k+1 closed convex sets in \Real^d equipped with its Euclidean norm and asked to find the point in the last set such that the sum of the distances to the first kk sets is minimal. In later work the authors generalize the Heron problem even further, relax its convexity assumptions, study its theoretical properties, and pursue subgradient algorithms for solving the convex case. Here, we revisit the original problem solely from the numerical perspective. By exploiting the majorization-minimization (MM) principle of computational statistics and rudimentary techniques from differential calculus, we are able to construct a very fast algorithm for solving the Euclidean version of the generalized Heron problem.Comment: 21 pages, 3 figure
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