THESIS
2016
ix, 40 pages : illustrations ; 30 cm
Abstract
Bike-sharing systems are widely deployed in many major cities, providing a convenient transportation
mode for citizens’ commutes. As the rents/returns of bikes at different stations in different
periods are unbalanced, the bikes in a system need to be rebalanced frequently. Real-time
monitoring cannot tackle this problem well as it takes too much time to reallocate the bikes after
an imbalance has occurred. We propose a hierarchical prediction model to predict the number of
bikes that will be rent from/returned to each station cluster in a future time interval so that bike
reallocation can be executed in advance. We first propose a bipartite clustering algorithm to cluster
bike stations into groups, formulating a 2-level hierarchy of stations. Then a H̲i̲erarchical T̲ime
S̲eries...[
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Bike-sharing systems are widely deployed in many major cities, providing a convenient transportation
mode for citizens’ commutes. As the rents/returns of bikes at different stations in different
periods are unbalanced, the bikes in a system need to be rebalanced frequently. Real-time
monitoring cannot tackle this problem well as it takes too much time to reallocate the bikes after
an imbalance has occurred. We propose a hierarchical prediction model to predict the number of
bikes that will be rent from/returned to each station cluster in a future time interval so that bike
reallocation can be executed in advance. We first propose a bipartite clustering algorithm to cluster
bike stations into groups, formulating a 2-level hierarchy of stations. Then a H̲i̲erarchical T̲ime
S̲eries (HiTS) prediction model based on an Input-output Hidden Markov Model (IO-HMM) and
Gaussian Processes (GPs) is proposed to predict the check-out, from which the check-in of each
cluster can be easily inferred. We evaluate our model on a real bike-sharing system in New York
City (NYC), named Citi Bike, confirming our model’s advantage beyond baseline approaches,
especially for anomalous periods, i.e. those under rare weather conditions.
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