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Publications in Math-Net.Ru |
Citations |
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2021 |
1. |
T. A. Milovanova, I. S. Zaryadov, L. A. Meykhanadzhyan, “Joint stationary distribution in the ${\mathrm{GI}/M/n/\infty}$ queue with general renovation”, Sistemy i Sredstva Inform., 31:3 (2021), 4–17 |
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2020 |
2. |
L. A. Meykhanadzhyan, R. V. Razumchik, “Stationary characteristics of $M/G/2/\infty$ queue with identical servers, LIFO service, and resampling policy”, Inform. Primen., 14:2 (2020), 66–71 |
3. |
L. A. Meykhanadzhyan, I. S. Zaryadov, T. A. Milovanova, “Stationary characteristics of the two-node Markovian tandem queueing system with general renovation”, Sistemy i Sredstva Inform., 30:3 (2020), 14–31 |
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2019 |
4. |
L. A. Meykhanadzhyan, R. V. Razumchik, “Discrete-time $\mathrm{Geo}/G/1/\infty$ LIFO queue with resampling policy”, Inform. Primen., 13:4 (2019), 60–67 |
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5. |
I. S. Zaryadov, L. A. Meykhanadzhyan, T. A. Milovanova, “Stationary characteristics of the $\mathrm{GI}/\mathrm{MSP}/n/\infty$ queue with general renovation”, Sistemy i Sredstva Inform., 29:4 (2019), 50–64 |
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2017 |
6. |
L. Meykhanadzhyan, S. Matyushenko, D. Pyatkina, R. Razumchik, “Revisiting joint stationary distribution in two finite capacity queues operating in parallel”, Inform. Primen., 11:3 (2017), 106–112 |
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2016 |
7. |
L. A. Meykhanadzhyan, “Stationary characteristics of the finite capacity queueing system with inverse service order and generalized probabilistic priority”, Inform. Primen., 10:2 (2016), 123–131 |
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2015 |
8. |
L. A. Meykhanadzhyan, T. A. Milovanova, R. V. Razumchik, “Stationary waiting time in a queueing system with inverse service order and generalized probabilistic priority”, Inform. Primen., 9:2 (2015), 14–22 |
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9. |
I. S. Zaryadov, L. A. Meykhanadzhyan, T. A. Milovanova, R. V. Razumchik, “On the method of calculating the stationary distribution in the finite two-channel system with ordered input”, Sistemy i Sredstva Inform., 25:3 (2015), 44–59 |
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2014 |
10. |
L. A. Meykhanadzhyan, T. A. Milovanova, A. V. Pechinkin, R. V. Razumchik, “Stationary distribution in a queueing system with inverse service order and generalized probabilistic priority”, Inform. Primen., 8:3 (2014), 28–38 |
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Organisations |
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