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Gagandeep Singh

ORCID: 0000-0003-3506-0591
Observed ORCID: 0000-0003-3506-0591
OpenAlex ID: A5103157682
A Simple and Complete Computational Analysis of MAP/R/1 Queue Using Roots
2011 · M. L. Chaudhry, Gagandeep Singh, et al. · Methodology And Computing In Applied Probability · 37
Analysis of queueing-time distributions for MAP/DN/1 queue
2014 · Gagandeep Singh, U.C. Gupta, et al. · International Journal of Computer Mathematics · 24
Numerical Algorithm for Solution of the System of Emden–Fowler Type Equations
2021 · Randhir Singh, Gagandeep Singh, et al. · International Journal of Applied and Computational Mathematics · 23
Finite volume approximation of multidimensional aggregation population balance equation on triangular grid
2019 · Mehakpreet Singh, Randhir Singh, et al. · Mathematics and Computers in Simulation · 20
Detailed computational analysis of queueing-time distributions of the BMAP/G/1 queue using roots
2016 · Gagandeep Singh, U. C. Gupta, et al. · Journal of Applied Probability · 20
Computational analysis of bulk service queue with Markovian arrival process: MAP/R(a, b)/1 queue
2013 · Gagandeep Singh, U. C. Gupta, et al. · OPSEARCH · 18
An alternative method for computing system-length distributions of BMAP/R/1 and BMAP/D/1 queues using roots
2015 · U.C. Gupta, Gagandeep Singh, et al. · Performance Evaluation · 17
Computing system-time and system-length distributions for MAP/D/1 queue using distributional Little’s law
2012 · Gagandeep Singh, M.L. Chaudhry, et al. · Performance Evaluation · 11
Stationary system-length distribution of Markovian bulk service queue with modified bulk service rule and dynamic service rates
2021 · Gagandeep Singh, Anjana Kumari, et al. · International Journal of Computer Mathematics Computer Systems Theory · 6
Markovian Queue with Bulk Arrivals and State-Dependent Service under a Modified Bulk-Service Rule: A Roots Approach to the $$M^{X}/M^{(L \rightarrow K)}_r/1$$ System
2025 · Anjana Kumari, Gagandeep Singh · Methodology And Computing In Applied Probability · 1
On the Heuristic Computational Procedures of the Virtual Waiting-Time Distribution in a Non-renewal Input Finite-Buffer Bulk-Service Queues: $$MAP/R^{(a,b)}/1/N$$
2025 · Abhijit Datta Banik, Mohan Chaudhry, et al. · Journal of the Indian Society for Probability and Statistics · 1
Computational and Numerical Investigation of the Batch Markovian Arrival Process Subject to Renewal Generated Geometric Catastrophes
2021 · Nitin Kumar, Umesh Chandra Gupta, et al. · International Journal of Applied and Computational Mathematics
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Works count: 12
Citation count: 178
H-index: 8
I10-index: 8
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