Pages that link to "Item:Q2974616"
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The following pages link to Stein's method for steady-state diffusion approximations: an introduction through the Erlang-A and Erlang-C models (Q2974616):
Displaying 20 items.
- Stein's method for diffusion approximations (Q1116151) (← links)
- Justifying diffusion approximations for multiclass queueing networks under a moment condition (Q1634183) (← links)
- Fixed point characterizations of continuous univariate probability distributions and their applications (Q2046475) (← links)
- Balanced routing with partial information in a distributed parallel many-server queueing system (Q2079388) (← links)
- A load balancing system in the many-server heavy-traffic asymptotics (Q2167923) (← links)
- Stein's method for diffusive limits of queueing processes (Q2210668) (← links)
- Stein's method for the single server queue in heavy traffic (Q2288737) (← links)
- Steady-state analysis of load-balancing algorithms in the sub-Halfin–Whitt regime (Q3299452) (← links)
- Steady-State Analysis of the Join-the-Shortest-Queue Model in the Halfin–Whitt Regime (Q3387914) (← links)
- On Uniform Exponential Ergodicity of Markovian Multiclass Many-Server Queues in the Halfin–Whitt Regime (Q5000654) (← links)
- The Prelimit Generator Comparison Approach of Stein’s Method (Q5084504) (← links)
- On the Approximation Error of Mean-Field Models (Q5113881) (← links)
- Transform Methods for Heavy-Traffic Analysis (Q5141705) (← links)
- New perspectives on the Erlang-A queue (Q5203899) (← links)
- Economies-of-Scale in Many-Server Queueing Systems: Tutorial and Partial Review of the QED Halfin--Whitt Heavy-Traffic Regime (Q5232349) (← links)
- Refined mean‐field approximation for discrete‐time queueing networks with blocking (Q6080757) (← links)
- A probability approximation framework: Markov process approach (Q6104007) (← links)
- Using Stein's method to analyze Euler-Maruyama approximations of regime-switching jump diffusion processes (Q6111893) (← links)
- Diffusive limits of Lipschitz functionals of Poisson measures (Q6126114) (← links)
- Bounding the \(L^1\)-distance between one-dimensional continuous and discrete distributions via Stein's method (Q6642867) (← links)
