activity
20182020
most citedLearning to Project in Multi-Objective Binary Linear Programming

1 citations · 1 across the 2 of their papers we have counts for

collaborators

7 papers

math.OC2020

Surprise Maximization: A Dynamic Programming Approach

Ali Eshragh

Borwein et al. (2000) solved a surprise maximization problem by applying results from convex analysis and mathematical programming. Although, their proof is elegant, it requires ad…

stat.AP2020

Modeling the Dynamics of the COVID-19 Population in Australia: A Probabilistic Analysis

Ali Eshragh, Saed Alizamir, Peter Howley +1

The novel Corona Virus COVID-19 arrived on Australian shores around 25 January 2020. This paper presents a novel method of dynamically modeling and forecasting the COVID-19 pandemi…

stat.AP2019

Demand Forecasting in the Presence of Systematic Events: Cases in Capturing Sales Promotions

Mahdi Abolghasemi, Ali Eshragh, Jason Hurley +1

Reliable demand forecasts are critical for the effective supply chain management. Several endogenous and exogenous variables can influence the dynamics of demand, and hence a singl…

math.OC2019

An analytical bound on the fleet size in vehicle routing problems: a dynamic programming approach

Ali Eshragh, Rasul Esmaeilbeigi, Richard Middleton

We present an analytical upper bound on the number of required vehicles for vehicle routing problems with split deliveries and any number of capacitated depots. We show that a flee…

stat.ML20191 cited

Learning to Project in Multi-Objective Binary Linear Programming

Alvaro Sierra-Altamiranda, Hadi Charkhgard, Iman Dayarian +2

In this paper, we investigate the possibility of improving the performance of multi-objective optimization solution approaches using machine learning techniques. Specifically, we f…

math.CO2018

Hamiltonian cycles and subsets of discounted occupational measures

Ali Eshragh, Jerzy A. Filar, Thomas Kalinowski +1

We study a certain polytope arising from embedding the Hamiltonian cycle problem in a discounted Markov decision process. The Hamiltonian cycle problem can be reduced to finding pa…