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Multi-period empty container repositioning with stochastic demand and lost sales
by
Cheng, T C E
, Ng, C T
, Zhang, B
in
Business and Management
/ Container terminals
/ Containers
/ Dynamic programming
/ empty container repositioning
/ Gaussian distributions
/ General Paper
/ General Papers
/ Genetic algorithms
/ Heuristic
/ heuristic algorithm
/ Inventory
/ Liner shipping
/ Logistics
/ lost sales
/ Management
/ Mathematical programming
/ Minimization of cost
/ multi-periods
/ Ocean traffic
/ Operating costs
/ Operations research
/ Operations Research/Decision Theory
/ Optimal policy
/ Ports
/ Random variables
/ Shipping
/ Shipping costs
/ Shipping industry
/ Simulation
/ stochastic demand
/ Studies
/ threshold-type optimal policy
2014
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Multi-period empty container repositioning with stochastic demand and lost sales
by
Cheng, T C E
, Ng, C T
, Zhang, B
in
Business and Management
/ Container terminals
/ Containers
/ Dynamic programming
/ empty container repositioning
/ Gaussian distributions
/ General Paper
/ General Papers
/ Genetic algorithms
/ Heuristic
/ heuristic algorithm
/ Inventory
/ Liner shipping
/ Logistics
/ lost sales
/ Management
/ Mathematical programming
/ Minimization of cost
/ multi-periods
/ Ocean traffic
/ Operating costs
/ Operations research
/ Operations Research/Decision Theory
/ Optimal policy
/ Ports
/ Random variables
/ Shipping
/ Shipping costs
/ Shipping industry
/ Simulation
/ stochastic demand
/ Studies
/ threshold-type optimal policy
2014
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Multi-period empty container repositioning with stochastic demand and lost sales
by
Cheng, T C E
, Ng, C T
, Zhang, B
in
Business and Management
/ Container terminals
/ Containers
/ Dynamic programming
/ empty container repositioning
/ Gaussian distributions
/ General Paper
/ General Papers
/ Genetic algorithms
/ Heuristic
/ heuristic algorithm
/ Inventory
/ Liner shipping
/ Logistics
/ lost sales
/ Management
/ Mathematical programming
/ Minimization of cost
/ multi-periods
/ Ocean traffic
/ Operating costs
/ Operations research
/ Operations Research/Decision Theory
/ Optimal policy
/ Ports
/ Random variables
/ Shipping
/ Shipping costs
/ Shipping industry
/ Simulation
/ stochastic demand
/ Studies
/ threshold-type optimal policy
2014
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Multi-period empty container repositioning with stochastic demand and lost sales
Journal Article
Multi-period empty container repositioning with stochastic demand and lost sales
2014
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Overview
This paper considers repositioning empty containers between multi-ports over multi-periods with stochastic demand and lost sales. The objective is to minimize the total operating cost including container-holding cost, stockout cost, importing cost and exporting cost. First, we formulate the single-port case as an inventory problem over a finite horizon with stochastic import and export of empty containers. The optimal policy for period n is characterized by a pair of critical points (A
n
, S
n
), that is, importing empty containers up to A
n
when the number of empty containers in the port is fewer than A
n
; exporting empty containers down to S
n
when the number of empty containers in the port is more than S
n
; and doing nothing, otherwise. A polynomial-time algorithm is developed to determine the two thresholds, that is, A
n
and S
n
, for each period. Next, we formulate the multi-port problem and determine a tight lower bound on the cost function. On the basis of the two-threshold optimal policy for a single port, a polynomial-time algorithm is developed to find an approximate repositioning policy for multi-ports. Simulation results show that the proposed approximate repositioning algorithm performs very effectively and efficiently.
Publisher
Taylor & Francis,Palgrave Macmillan,Palgrave Macmillan UK,Taylor & Francis Ltd
Subject
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