952 resultados para organ donation the portuguese case
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Mode of access: Internet.
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Mode of access: Internet.
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Colored frontispiece and plates facing p. 48, 90, 108, 128, 192, 198, 216, 298 and 342.
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Mode of access: Internet.
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Mode of access: Internet.
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Imprint varies.
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Mode of access: Internet.
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Vols. for 1871-<76, 1913-14> include an extra number, The Christmas bookseller, separately paged and not included in the consecutive numbering of the regular series.
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Description based on: Vol. 16, no. 1 (Oct. 20, 1916); title from caption.
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Published: Exeter, NH : New Hampshire Society of Genealogists, July 1990-
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Mode of access: Internet.
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Considers the exporting of intellectual property and the ways Sydney publisher Horwits Publications, author Alan Geoffrey Yates and multinational conglomerate Signet negotiated geographical and cultural boundaries to produce one of Australia's successful literary exports. Evolution of Australian paperback publishers to hardcover publishers; Details of a contract for Yates' Peter Carter Brown novels; Procedure followed in editing novels of Yates submitted to Horwitz and Signet; Marketing campaign for Signet in the U.S.; Impact of the pressure of writing deadlines on the quality of the novels.
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Wigner functions play a central role in the phase space formulation of quantum mechanics. Although closely related to classical Liouville densities, Wigner functions are not positive definite and may take negative values on subregions of phase space. We investigate the accumulation of these negative values by studying bounds on the integral of an arbitrary Wigner function over noncompact subregions of the phase plane with hyperbolic boundaries. We show using symmetry techniques that this problem reduces to computing the bounds on the spectrum associated with an exactly solvable eigenvalue problem and that the bounds differ from those on classical Liouville distributions. In particular, we show that the total "quasiprobability" on such a region can be greater than 1 or less than zero. (C) 2005 American Institute of Physics.
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We prove a removable singularity theorem for p-harmonic maps in the subquadratic case. The theorem states that an isolated singularity of a weakly p-harmonic map is removable if the energy is sufficiently small in a neighbourhood of the singularity.