In this theme
Decisions under uncertainty
Mathematical models describe a real-life phenomenon, using mathematical language. The model will not exactly be like the reality, but can be used to learn from and help us make decisions.
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Can flipping the queue spare you time?••
May 24 2019, by Youri RaaijmakersHow would you react if we would tell you that serving the last customer in the queue in beneficial?Read article - Article
Traffic congestion: Braess' Paradox••
October 25 2018, by Pieter KleerCan you imagine that the, seemingly innocent and quite natural, idea to build more roads in order to solve the traffic problem can be sometimes quite a bad idea.Read article - Article
Traffic congestion: Optimal tolling schemes••
September 23 2018, by Pieter KleerCongested road networks are a big problem in many countries. Building more roads is not always the best solution to solve this issue. One of the reasons for this is that drivers behave selfishlyRead article - Article
Layered networks III: The math behind manufacturing plants design•••
May 3 2017, by Jan-Pieter DorsmanEarlier, we have seen that layered queueing networks are found in manufacturing plants, as well as many other applications in society. The math behind such networks is much more challenging than traditional queueing networks.Read article - Article
Layered networks II: The layered character of manufacturing plants••
January 10 2017, by Jan-Pieter DorsmanWe have seen that queueing networks can be a great aid to answering such design questions. In this article, we look more closely at what queueing networks in manufacturing plants look like. It turns out that they have a very distinctive feature in that they are layered.Read article