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Politique sociale --- Bilan social --- Personnel --- Tableaux de bord (gestion) --- Main-d'oeuvre --- Direction --- Planification --- Bilan social --- Personnel --- Tableaux de bord (gestion) --- Main-d'oeuvre --- Direction --- Planification

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1. Définir le tableau de bord - 2. Les acteurs du tableau de bord - 3. Formaliser les objectifs et les indicateurs - 4. Réaliser le tableau de bord - 5. Les représentations graphiques - 6. Exploiter le tableau de bord - 7. Les applications - 8. Les aspects pratiques - 9. Les recommandations - Index - Bibliographie

Strategisch plan (documenten) : Boordtabellen --- Plan stratégique (documents) : Tableaux de bord --- Indicateur de gestion --- Tableau de bord

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Summary: Dit geïllustreerde boek bestaat uit twee delen (in één band). Het eerste deel heeft Reinhard Stupperich, directeur van het Archeologisch Instituut van de Universiteit van Heidelberg, geschreven in samenwerking met Jan Pluis en gaat specifiek over de uitbeelding van de Metamorphosen van Ovidius op Nederlandse tegels. Dit deel bevat inleidende hoofdstukken over de achtergronden van de Metamorphosen en de doorwerking die de Metamorphosen hebben gehad in de Westerse cultuur. Nog niet eerder was onderzoek gedaan naar de doorwerking van de mythologische thema's in de decoratie van de Nederlandse wandtegel. In het tweede deel, dat door Jan Pluis is geschreven in samenwerking met Stupperich, worden thema's behandeld die voortgekomen zijn uit de mythologie van de oudheid: cupido's, zeewezens en arcadische scènes.

mythical or legendary beings --- shepherds --- Metamorfosen (Ovidius) --- Cupid --- History --- Applied arts. Arts and crafts --- Netherlands --- Mythology, Classical, in art --- Tiles --- legendary beings --- tile work [visual works] --- tile tableaux --- Cupid [Mythological character] --- tiles [visual works] --- Building materials --- zeewezens --- Hollandse school

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Programming --- Mathematical statistics --- R (Computer program language) --- Computer graphics --- R (Langage de programmation) --- Statistique mathématique --- Infographie --- Data processing --- Informatique --- Statistics --- Multiple comparisons (Statistics) --- Graphic methods --- Statistique --- Data processing. --- Tableaux, graphiques, etc. --- -Multiple comparisons (Statistics) --- -519.5 --- Mathematics --- Statistical inference --- Statistics, Mathematical --- Probabilities --- Sampling (Statistics) --- Comparisons, Multiple (Statistics) --- Correlation (Statistics) --- Regression analysis --- Statistical analysis --- Statistical data --- Statistical methods --- Statistical science --- Econometrics --- -Data processing --- Statistique mathématique --- Mathematical statistics - Graphic methods - Data processing --- Statistics - Data processing

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Weyl group multiple Dirichlet series are generalizations of the Riemann zeta function. Like the Riemann zeta function, they are Dirichlet series with analytic continuation and functional equations, having applications to analytic number theory. By contrast, these Weyl group multiple Dirichlet series may be functions of several complex variables and their groups of functional equations may be arbitrary finite Weyl groups. Furthermore, their coefficients are multiplicative up to roots of unity, generalizing the notion of Euler products. This book proves foundational results about these series and develops their combinatorics. These interesting functions may be described as Whittaker coefficients of Eisenstein series on metaplectic groups, but this characterization doesn't readily lead to an explicit description of the coefficients. The coefficients may be expressed as sums over Kashiwara crystals, which are combinatorial analogs of characters of irreducible representations of Lie groups. For Cartan Type A, there are two distinguished descriptions, and if these are known to be equal, the analytic properties of the Dirichlet series follow. Proving the equality of the two combinatorial definitions of the Weyl group multiple Dirichlet series requires the comparison of two sums of products of Gauss sums over lattice points in polytopes. Through a series of surprising combinatorial reductions, this is accomplished. The book includes expository material about crystals, deformations of the Weyl character formula, and the Yang-Baxter equation.

Dirichlet series. --- Weyl groups. --- Weyl's groups --- Group theory --- Series, Dirichlet --- Series --- BZL pattern. --- Class I. --- Eisenstein series. --- Euler product. --- Gauss sum. --- Gelfand-Tsetlin pattern. --- Kashiwara operator. --- Kashiwara's crystal. --- Knowability Lemma. --- Kostant partition function. --- Riemann zeta function. --- Schur polynomial. --- Schützenberger involution. --- Snake Lemma. --- Statement A. --- Statement B. --- Statement C. --- Statement D. --- Statement E. --- Statement F. --- Statement G. --- Tokuyama's Theorem. --- Weyl character formula. --- Weyl denominator. --- Weyl group multiple Dirichlet series. --- Weyl vector. --- Whittaker coefficient. --- Whittaker function. --- Yang-Baxter equation. --- Yang–Baxter equation. --- accordion. --- adele group. --- affine linear transformation. --- analytic continuation. --- analytic number theory. --- archimedean place. --- basis vector. --- bijection. --- bookkeeping. --- box-circle duality. --- boxing. --- canonical indexings. --- cardinality. --- cartoon. --- circling. --- class. --- combinatorial identity. --- concurrence. --- critical resonance. --- crystal base. --- crystal graph. --- crystal. --- divisibility condition. --- double sum. --- episode. --- equivalence relation. --- f-packet. --- free abelian group. --- functional equation. --- generating function. --- global field. --- ice-type model. --- inclusion-exclusion. --- indexing. --- involution. --- isomorphism. --- knowability. --- maximality. --- nodal signature. --- nonarchimedean local field. --- noncritical resonance. --- nonzero contribution. --- p-adic group. --- p-adic integral. --- p-adic integration. --- partition function. --- polynomial. --- preaccordion. --- prototype. --- reduced root system. --- representation theory. --- residue class field. --- resonance. --- resotope. --- row sums. --- row transfer matrix. --- short pattern. --- six-vertex model. --- snakes. --- statistical mechanics. --- subsignature. --- tableaux. --- type. --- Γ-equivalence class. --- Γ-swap.