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www.g-alsh.fr : Gestion des activités/loisirs sans hébergement pour les écoles, centres aérés et cantines

Gestion des Activités de Loisirs Sans Hébergement G-alsh. Destiné principalement aux associations de parents d’enfants pour l’organisation des réservations, calendriers, planning des activités et cantines, G-ALSH est aussi prisé des communes et communautés de communes. Fort de plus de 4 années de développement, notre solution est conçue et fondée sur l’Open Source pour les utilisateurs. Nous garantissons une solution de stockage des données hébergée en France, en data center sécurisé à un coût mensuel raisonnable.
Categories: Public Information, Business
Topics: centres aérés et cantines, gestion des activités/loisirs sans hébergement pour les écoles, www.g-alsh.fr

Moz DA: 9 Moz Rank: 2.4 Semrush Rank: 16,425,371 Facebook ♡: 1
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Get full fibre broadband with G.Network. With us, you will get 100mb all the way to 10gb with our ultrafast, reliable broadband. Find your fibre speed now! . In queueing theory, a discipline within the mathematical theory of probability, a G-network (generalized queueing network, often called a Gelenbe network) is an open network of G-queues first introduced by Erol Gelenbe as a model for queueing systems with specific control functions, such as traffic re-routing or traffic destruction, as well as a model for neural networks. A G-queue is a network of queues with several types of novel and useful customers: positive customers, which arrive from other queues or arrive externally as Poisson arrivals, and obey standard service and routing disciplines as in conventional network models, negative customers, which arrive from another queue, or which arrive externally as Poisson arrivals, and remove (or 'kill') customers in a non-empty queue, representing the need to remove traffic when the network is congested, including the removal of "batches" of customers "triggers", which arrive from other queues or from outside the network, and which displace customers and move them to other queuesA product-form solution superficially similar in form to Jackson's theorem, but which requires the solution of a system of non-linear equations for the traffic flows, exists for the stationary distribution of G-networks while the traffic equations of a G-network are in fact surprisingly non-linear, and the model does not obey partial balance. This broke previous assumptions that partial balance was a necessary condition for a product-form solution. A powerful property of G-networks is that they are universal approximators for continuous and bounded functions, so that they can be used to approximate quite general input-output behaviours.

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