131,132 research outputs found

    Stock assessment in brown shrimp (Crangon crangon) part 1: Investigation of possible methods

    Get PDF
    Het Ministerie van LNV, de gezamenlijke Producentenorganisaties voor de garnalenvisserij in Nederland, en de natuurorganisaties Stichting de Noordzee en de Waddenvereniging hebben het belang onderschreven van een gezamenlijk traject naar een verduurzaming van de garnalenvisserij en het verkrijgen van een MSC (Marine Stewardship Councel) certificering voor de garnalenvisserij. Om voor een MSC label in aanmerking te komen moet er aangetoond worden dat de gewone garnaal, Crangon crangon, niet overbevist wordt. Momenteel wordt de garnalen visserij niet beheerd en is er geen officiële bestandschatting. Wel worden er door de ICES crangon werkgroep (WGCRAN, ICES working Group on crangon fisheries and life history) op een beschrijvende manier de fluctuaties in dichtheden van de gewone garnaal bijgehouden. Het is echter wenselijk om tot een meer kwantitatieve bestandschatting te komen

    Convolutions for orthogonal polynomials from Lie and quantum algebra representations

    Full text link
    The interpretation of the Meixner-Pollaczek, Meixner and Laguerre polynomials as overlap coefficients in the positive discrete series representations of the Lie algebra su(1,1) and the Clebsch-Gordan decomposition leads to generalisations of the convolution identities for these polynomials. Using the Racah coefficients convolution identities for continuous Hahn, Hahn and Jacobi polynomials are obtained. From the quantised universal enveloping algebra for su(1,1) convolution identities for the Al-Salam and Chihara polynomials and the Askey-Wilson polynomials are derived by using the Clebsch-Gordan and Racah coefficients. For the quantised universal enveloping algebra for su(2) q-Racah polynomials are interpreted as Clebsch-Gordan coefficients, and the linearisation coefficients for a two-parameter family of Askey-Wilson polynomials are derived.Comment: AMS-TeX, 31 page

    Fock representations of the Lie superalgebra q(n+1)

    Full text link
    For the Lie superalgebra q(n+1)q(n+1) a description is given in terms of creation and annihilation operators, in such a way that the defining relations of q(n+1)q(n+1) are determined by quadratic and triple supercommutation relations of these operators. Fock space representations VpV_p of q(n+1)q(n+1) are defined by means of these creation and annihilation operators. These new representations are introduced as quotient modules of some induced module of q(n+1)q(n+1). The representations VpV_p are not graded, but they possess a number of properties that are of importance for physical applications. For pp a positive integer, these representations VpV_p are finite-dimensional, with a unique highest weight (of multiplicity 1). The Hermitian form that is consistent with the natural adjoint operation on q(n+1)q(n+1) is shown to be positive definite on VpV_p. For q(2)q(2) these representations are ``dispin''. For the general case of q(n+1)q(n+1), many structural properties of VpV_p are derived.Comment: 24 pages, LaTeX file, small corrections done; to appear in J. Phys. A: Math. Ge

    What research we no longer need in neurodegenerative disease at the end of life : The case of research in dementia

    Get PDF
    A complete silence. That was what we got back from the European experts who had been energetically discussing research priorities in palliative care in neurodegenerative disease (ND) until a short while ago.1 The chair, an entertaining professor with good manners, must have felt the unease and quickly refocused the group to their task. But, wasn’t this the best question of all day? What research we no longer need? As scientists able to consider different perspectives, shouldn’t we have some idea of what research is, by contrast, no longer necessary? Palliative care research and research with people who have ND and are at the end of their life is, by definition, difficult. Making choices is a sensitive issue, but funds are limited. Therefore, we take a counterpoint to the research agenda recently reported by European Union (EU) Joint Programme – Neurodegenerative Disease Research (JPND),1 and consider whether there are studies we no longer need or are low priority, taking the example of dementiaPeer reviewedFinal Accepted Versio
    • …
    corecore