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Ahmad Mohammad Kamel Ahmad Tarabia
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Ahmad Mohammad Kamel Ahmad Tarabia - Staff Pages | Damietta University
Personal Information
Position :
Professor Emeritus
Department :
Mathematics
Specification :
Work Phone :
2403866/057
Email :
a_tarabia@du.edu.eg
E-Courses
Researches
Google Scholar Researches
A Hybrid Machine Learning and Metaheuristic Based Model for E-Business Risk Management
New Exact Solutions for Chen-Lee-Liu Equation.
Transient Analysis of Two- Class Priority Queuing System
New Exact Solitary Wave Solutions of the Perturbed Cubic-Quartic Complex Ginzburg–Landau Equation with Different Nonlinear Refractive Index Structures
A Hybrid Machine Learning and Metaheuristic Based Model for E‑Business Risk Management
Inverting of General (K, K)-Pentadiagonal Matrices with Applications
Arbitrary maximally entangled quantum prisoner’s dilemma
Transient Solution of Two–Class Priority Queuing System with Balking and Catastrophes
New optical solitons for perturbed stochastic nonlinear Schr�dinger equation by functional variable method
New Exact Solutions for Chen-Lee-Liu Equation
Transient Analysis of Chemical Queue with Catastrophes and Server Repair
E-Bayesian and hierarchical Bayesian estimations for the inverse Weibull distribution
Influence of the Asymmetry of the Strategy Spaces on the Properties of the Quantum Prisoner’s Dilemma
Business intelligence for risk management: A review
A New Analysis of a Fluid Queue Driven By M/M/1 Queue
On the quaternion projective space
CLOUD STORAGE FACILITY AS A FLUID QUEUE CONTROLLED BY MARKOVIAN QUEUE
On the Analysis of Shortest Queue with Catastrophes and Restricted Capacities
Two-Class Priority Queueing System with Restricted Number of Priority Customers and Catastrophes
Alternative analysis of a fluid queue driven by Markovian queue
A modified approach for solving a fuzzy multi-objective programming problem
Extended inverse Weibull distribution with reliability application
Transient analysis of Markovian queueing system with balking and reneging subject to catastrophes and server failures
A Modified Interactive Stability Algorithm for Solving Multi-Objective NLP Problems with Fuzzy Parameters in Its Objective Functions
Transient and steady-state analysis of an M/M/1 queue with balking, catastrophes, server failures and repairs
Transient solution of a non-empty chemical queueing system
Advances in queueing theory and network applications
Transient analysis of two queues in parallel with jockeying
Analysis of random walks with an absorbing barrier and chemical rule
Explicit probability density function for the length of a busy period in an M/M/1/K queue
Analysis of two queues in parallel with jockeying and restricted capacities
A series approach for the transient solution of a non-empty Markovian queue with catastrophes
Analysis of M/M/1 queueing system with two priority classes
Two-class priority queueing system with restricted number of priority customers
Transient solution of a random walk with chemical rule
Exact transient solutions of nonempty Markovian queues
Errata: A Matrix with an application to the motion of an absorbing Markov chain. I.
A general solution of a chemical queue
A new formula for the busy period of a non-empty multiserver queueing system
A new formula for the transient behaviour of a non-empty M/M/1/∞ queue
The equivalence of the transient behaviour formulae for the single server queue
A new explicit solution for a chemical queue
Analysis of the busy period of the chemical queue: a series approach
Transient Analysis of a Non-empty M/M/1/N Queue an alternative Approach
Analysis of a non-empty M/M/l/N queue and alterna tive approach
On the transient behaviour of a double-ended Markovian queue
Transient analysis of m/m/1/n queue-an alternative approach
A simple transient analysis of an M/M/1/N queue
On the busy period of a multichannel Markovian queue
Explicative and numerical solutions of some queueing models
A matrix with an application to the motion of an absorbing Markov chain. I.
A matrix with an application to the motion of an absorbing Markov chain
On times to absorption of random walks