Concepedia

Renewal Queueing Theory

Renewal Queueing Theory is a theoretical framework in queueing theory that models arrival and service processes through independent and identically distributed inter-event times, thereby generalizing Markovian assumptions by allowing non-exponential distributions while preserving renewal properties.

191

Publications

8.1K

Citations

268

Authors

168

Institutions

Publications per year

2017–2026

14

Parents

Publications

191

Comparison Methods for Queues and Other Stochastic Models.

Ward Whitt, Dietrich Stoyan, D. J. Daley · Journal of the American Statistical Association · 1986 · 951 citations

, , +13

Comparison Methods for Queues and Other Stochastic Models.

N.L. Lawrie, Dietrich Stoyan, D. J. Daley · Journal of the Operational Research Society · 1984 · 681 citations

, , +13

Implicit Renewal Theory and Tails of Solutions of Random Equations

Charles M. Goldie · The Annals of Applied Probability · 1991 · 566 citations · Full text

, , +17

Optimal Average-Cost Policy for a Queue with Start-Up and Shut-Down Costs

Matthew J. Sobel · Operations Research · 1969 · 157 citations

, , +16

Renewal processes of phase type

Marcel F. Neuts · Naval Research Logistics Quarterly · 1978 · 112 citations

, , +12

1–5 of 191

Authors

268

  1. WM
    Wojciech M. Kempa

    Silesian University of Technology, Poland

    7 publications · 133 citations

    7

    h-index

  2. DJ
    D. J. Daley

    Australian National University, Australia

    7 publications · 1.8K citations

    7

    h-index

  3. WW
    Ward Whitt

    AT&T (United States), United States

    6 publications · 1.2K citations

    6

    h-index

  4. HC
    H. Christian Gromoll

    University of Virginia, United States

    6 publications · 282 citations

    6

    h-index

  5. AL
    Amber L. Puha

    California State University, San Marcos, United States

    5 publications · 220 citations

    5

    h-index

1–5 of 268

Institutions

168

  1. Silesian University of Technology

    Gliwice, Poland

    6 h-index

    6 publications

    115 citations

  2. Yale University

    New Haven, United States

    5 h-index

    6 publications

    335 citations

  3. University of Virginia

    Charlottesville, United States

    5 h-index

    7 publications

    204 citations

  4. AT&T (United States)

    Bedminster, United States

    5 h-index

    7 publications

    339 citations

  5. Columbia University

    New York, United States

    5 h-index

    5 publications

    200 citations

  6. University of California, Berkeley

    Berkeley, United States

    5 h-index

    5 publications

    175 citations

  7. Eindhoven University of Technology

    Eindhoven, The Netherlands

    4 h-index

    7 publications

    82 citations

  8. Technion – Israel Institute of Technology

    Haifa, Israel

    4 h-index

    6 publications

    198 citations

1–8 of 168

Venues

  1. Advances in Applied Probability

    AAP · 17 publications · 519 citations

    14

    h-index

  2. Operations Research

    14 publications · 764 citations

    13

    h-index

  3. Journal of Applied Probability

    JAP · 16 publications · 428 citations

    12

    h-index

  4. The Annals of Applied Probability

    8 publications · 872 citations

    8

    h-index

  5. Communications in Statistics Stochastic Models

    8 publications · 401 citations

    8

    h-index

1–5