3,296 research outputs found

    Digital (Scholarly) Publication

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    Round Table discussions of various topics related to Digital Scholarship, facilitated by faculty with experience in the table topic

    Rough sets theory for travel demand analysis in Malaysia

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    This study integrates the rough sets theory into tourism demand analysis. Originated from the area of Artificial Intelligence, the rough sets theory was introduced to disclose important structures and to classify objects. The Rough Sets methodology provides definitions and methods for finding which attributes separates one class or classification from another. Based on this theory can propose a formal framework for the automated transformation of data into knowledge. This makes the rough sets approach a useful classification and pattern recognition technique. This study introduces a new rough sets approach for deriving rules from information table of tourist in Malaysia. The induced rules were able to forecast change in demand with certain accuracy

    From Class to Community: EP 2.0 and the New Media Legacy of Jesuit Education

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    Ramsey Fiscal Policy and Endogenous Growth: A Comment

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    Recently, Park (2009, Economic Theory 39, 377--398) extended the Barro endogenous growth model (1990) by assuming that tax rate is optimally chosen by the government and labor supply is elastic. Park claimed to have proved the existence of multiple balanced growth paths that exhibit zero growth rate and local indeterminacy. In this comment, it is shown that his claim is incorrect. The model has a unique balanced growth path that may exhibit positive growth, and the model has no transitional dynamics.Fiscal Policy; Elastic Labor Supply; Growth

    Tomography of small residual stresses

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    In this paper we study the inverse problem of determining the residual stress in Man's model using tomographic data. Theoretically, the tomographic data is obtained at zero approximation of geometrical optics for Man's residual stress model. For compressional waves, the inverse problem is equivalent to the problem of inverting the longitudinal ray transform of a symmetric tensor field. For shear waves, the inverse problem, after the linearization, leads to another integral geometry operator which is called the mixed ray transform. Under some restrictions on coefficients, we are able to prove the uniqueness results in these two cases

    On the Fractional Landis Conjecture

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    In this paper we study a Landis-type conjecture for fractional Schr\"odinger equations of fractional power s(0,1)s\in(0,1) with potentials. We discuss both the cases of differentiable and non-differentiable potentials. On the one hand, it turns out for \emph{differentiable} potentials with some a priori bounds, if a solution decays at a rate ex1+e^{-|x|^{1+}}, then this solution is trivial. On the other hand, for s(1/4,1)s\in(1/4,1) and merely bounded \emph{non-differentiable} potentials, if a solution decays at a rate exαe^{-|x|^\alpha} with α>4s/(4s1)\alpha>4s/(4s-1), then this solution must again be trivial. Remark that when s1s\to 1, 4s/(4s1)4/34s/(4s-1)\to 4/3 which is the optimal exponent for the standard Laplacian. For the case of non-differential potentials and s(1/4,1)s\in(1/4,1), we also derive a quantitative estimate mimicking the classical result by Bourgain and Kenig.Comment: comments are welcom
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