General Purpose Model of Queue Dissipation Time at Service Facility with Intermittent Bulk Service Schedule
Généralisation max-plus des bornes de Lageweg, Lenstra et Rinnooy Kan
Le traditionnel problème d’ordonnancement de type flowshop se généralise en un problème d’optimisation matricielle dans l’algèbre Max-Plus. Une famille de bornes inférieures est présentée pour ce nouveau problème et la preuve est apportée que ces bornes généralisent les bornes de Lageweg et al.
Généralisation Max-Plus des bornes de Lageweg, Lenstra et Rinnooy Kan
Le traditionnel problème d'ordonnancement de type flowshop se généralise en un problème d'optimisation matricielle dans l'algèbre Max-Plus. Une famille de bornes inférieures est présentée pour ce nouveau problème et la preuve est apportée que ces bornes généralisent les bornes de Lageweg et al.
Generalization of the Zionts-Wallenius algorithm
Generalized centers of finite sets in Banach spaces.
Generalized optimal search paths for continuous univariate random variables
Generalized ordering policies with general random minimal repair costs and random lead times
Generalized truncated methods for an efficient solution of retrial systems.
Genetic algorithm for network cost minimization using threshold based discounting.
Geometrical/Geographical Optimization and Fast Automatic Differentiation
systems with resident server and generally distributed arrival and service groups.
GI/M/1 queueing systems with service rates depending on the length of queue
Godunov-like numerical fluxes for conservation laws on networks
We describe a numerical technique for the solution of macroscopic traffic flow models on networks of roads. On individual roads, we consider the standard Lighthill-Whitham-Richards model which is discretized using the discontinuous Galerkin method along with suitable limiters. In order to solve traffic flows on networks, we construct suitable numerical fluxes at junctions based on preferences of the drivers. Numerical experiment comparing different approaches is presented.
Gordon and Newell Queueing Networks and Copulas
G-Réseaux dans un environnement aléatoire
G-Réseaux dans un environnement aléatoire
We study networks with positive and negative customers (or Generalized networks of queues and signals) in a random environment. This environment may change the arrival rates, the routing probabilities, the service rates and also the effect of signals. We prove that the steady-state distribution has a product form. This property is obtained as a corollary of a much more general result on multidimensional Markov chains.
Guarantied Single Disk Access for Very Large Database Files
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