Queueing Systems: Theory and Applications
A time-varying call center design via lagrangian mechanics
Probability in the Engineering and Informational Sciences
Manufacturing & Service Operations Management
Cross-Selling in a Call Center with a Heterogeneous Customer Population
Operations Research
Waiting and sojourn times in a multi-server queue with mixed priorities
Queueing Systems: Theory and Applications
On a Data-Driven Method for Staffing Large Call Centers
Operations Research
Service Interruptions in Large-Scale Service Systems
Management Science
A fluid approximation for large-scale service systems
ACM SIGMETRICS Performance Evaluation Review
Toward simulation-based real-time decision-support systems for emergency departments
Winter Simulation Conference
Priority-based routing with strict deadlines and server flexibility under uncertainty
Winter Simulation Conference
Simulation-based models of emergency departments:: Operational, tactical, and strategic staffing
ACM Transactions on Modeling and Computer Simulation (TOMACS)
A Network of Time-Varying Many-Server Fluid Queues with Customer Abandonment
Operations Research
The Impact of Dependent Service Times on Large-Scale Service Systems
Manufacturing & Service Operations Management
A Simulation Optimization Approach to Long-Term Care Capacity Planning
Operations Research
The Learning Curve of IT Knowledge Workers in a Computing Call Center
Information Systems Research
Computers and Industrial Engineering
Data-stories about (im)patient customers in tele-queues
Queueing Systems: Theory and Applications
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This paper develops methods to determine appropriate staffing levels in call centers and other many-server queueing systems with time-varying arrival rates. The goal is to achieve targeted time-stable performance, even in the presence of significant time variation in the arrival rates. The main contribution is a flexible simulation-based iterative-staffing algorithm (ISA) for the Mt/G/st + G model---with nonhomogeneous Poisson arrival process (the Mt) and customer abandonment (the + G). For Markovian Mt/M/st + M special cases, the ISA is shown to converge. For that Mt/M/st + M model, simulation experiments show that the ISA yields time-stable delay probabilities across a wide range of target delay probabilities. With ISA, other performance measures---such as agent utilizations, abandonment probabilities, and average waiting times---are stable as well. The ISA staffing and performance agree closely with the modified-offered-load approximation, which was previously shown to be an effective staffing algorithm without customer abandonment. Although the ISA algorithm so far has only been extensively tested for Mt/M/st + M models, it can be applied much more generally---to Mt/G/st + G models and beyond.