Commissioned Paper: Telephone Call Centers: Tutorial, Review, and Research Prospects
Manufacturing & Service Operations Management
Dimensioning Large Call Centers
Operations Research
Heavy Traffic Limits for Queues with Many Deterministic Servers
Queueing Systems: Theory and Applications
Heavy-Traffic Limits for the G/H2*/n/m Queue
Mathematics of Operations Research
Call Centers with Impatient Customers: Many-Server Asymptotics of the M/M/n + G Queue
Queueing Systems: Theory and Applications
Corrected asymptotics for a multi-server queue in the Halfin-Whitt regime
Queueing Systems: Theory and Applications
Optimal control of parallel server systems with many servers in heavy traffic
Queueing Systems: Theory and Applications
Queues with Many Servers: The Virtual Waiting-Time Process in the QED Regime
Mathematics of Operations Research
Corrected asymptotics for a multi-server queue in the Halfin-Whitt regime
Queueing Systems: Theory and Applications
A lower bound for the Erlang C formula in the Halfin---Whitt regime
Queueing Systems: Theory and Applications
Scaled control in the QED regime
Performance Evaluation
Abandonment versus blocking in many-server queues: asymptotic optimality in the QED regime
Queueing Systems: Theory and Applications
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We apply a new corrected diffusion approximation for the Erlang C formula to determine staffing levels in cost minimization and constraint satisfaction problems. These problems are motivated by large customer contact centers that are modeled as an M/M/s queue with s the number of servers or agents. The proposed staffing levels are refinements of the celebrated square-root safety-staffing rule and have the appealing property that they are as simple as the conventional square-root safety-staffing rule. In addition, we provide theoretical support for the empirical fact that square-root safety-staffing works well for moderate-sized systems.