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Autori principali: Fackrell, Mark, Gupta, Hritika, Taylor, Peter G.
Natura: Preprint
Pubblicazione: 2023
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Accesso online:https://arxiv.org/abs/2312.03941
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author Fackrell, Mark
Gupta, Hritika
Taylor, Peter G.
author_facet Fackrell, Mark
Gupta, Hritika
Taylor, Peter G.
contents We consider the problem of allocating customers to agents in small call centres so that transient performance indicators in terms of expected numbers of losses and abandonments are optimised. To gain insight into the general structure of optimal policies, we start by (i) using backward induction based upon Bellman's equation for a finite-horizon discrete-time model, and (ii) deriving stationary policies for an infinite-horizon continuous-time model with discounting. We then compare the performance of such policies in our original finite-horizon continuous-time model using a first-step analysis applied to the Laplace transforms of the relevant measures.
format Preprint
id arxiv_https___arxiv_org_abs_2312_03941
institution arXiv
publishDate 2023
record_format arxiv
spellingShingle Minimising Numbers of Losses and Abandonments in Small Call Centres Under a Transient Regime
Fackrell, Mark
Gupta, Hritika
Taylor, Peter G.
Probability
We consider the problem of allocating customers to agents in small call centres so that transient performance indicators in terms of expected numbers of losses and abandonments are optimised. To gain insight into the general structure of optimal policies, we start by (i) using backward induction based upon Bellman's equation for a finite-horizon discrete-time model, and (ii) deriving stationary policies for an infinite-horizon continuous-time model with discounting. We then compare the performance of such policies in our original finite-horizon continuous-time model using a first-step analysis applied to the Laplace transforms of the relevant measures.
title Minimising Numbers of Losses and Abandonments in Small Call Centres Under a Transient Regime
topic Probability
url https://arxiv.org/abs/2312.03941