Inversion of perturbed linear operators that are singular at the origin. - Phil G. Howlett; Vladimir Ejov; Konstantin Avrachenkov (CDC, 2003)

An Interior Point Heuristic for the Hamiltonian Cycle Problem via Markov Decision Processes. - Vladimir Ejov; Jerzy A. Filar; Jacek Gondzio (J. Glob. Optim., 2004)

Hamiltonian Cycles and Singularly Perturbed Markov Chains. - Vladimir Ejov; Jerzy A. Filar; Minh-Tuan Nguyen (Math. Oper. Res., 2004)

Directed graphs, Hamiltonicity and doubly stochastic matrices. - Vivek S. Borkar; Vladimir Ejov; Jerzy A. Filar (Random Struct. Algorithms, 2004)

Gröbner bases in Asymptotic Analysis of Perturbed Polynomial Programs. - Vladimir Ejov; Jerzy A. Filar (Math. Methods Oper. Res., 2006)

Determinants and Longest Cycles of Graphs. - Vladimir Ejov; Jerzy A. Filar; Walter Murray; Giang T. Nguyen 003 (SIAM J. Discret. Math., 2008)

Refined MDP-Based Branch-and-Fix Algorithm for the Hamiltonian Cycle Problem. - Vladimir Ejov; Jerzy A. Filar; Michael Haythorpe; Giang T. Nguyen 003 (Math. Oper. Res., 2009)

Markov Chains and Optimality of the Hamiltonian Cycle. - Nelly Litvak; Vladimir Ejov (Math. Oper. Res., 2009)

On the Hamiltonicity Gap and doubly stochastic matrices. - Vivek S. Borkar; Vladimir Ejov; Jerzy A. Filar (Random Struct. Algorithms, 2009)

Incompetence and impact of training in bimatrix games. - Justin D. Beck; Vladimir Ejov; Jerzy A. Filar (Autom., 2012)

Genetic Theory for Cubic Graphs - Pouya Baniasadi; Vladimir Ejov; Jerzy A. Filar; Michael Haythorpe (CoRR, 2012)

Deterministic "Snakes and Ladders" Heuristic for the Hamiltonian cycle problem. - Pouya Baniasadi; Vladimir Ejov; Jerzy A. Filar; Michael Haythorpe; Serguei Rossomakhine (Math. Program. Comput., 2014)

A linear-size conversion of HCP to 3HCP. - Vladimir Ejov; Michael Haythorpe; Serguei Rossomakhine (Australas. J Comb., 2015)

Using a Hamiltonian cycle problem algorithm to assist in solving difficult instances of Traveling Salesman Problem. - Vladimir Ejov; Michael Haythorpe; Serguei Rossomakhine (CoRR, 2017)

Evolutionary games under incompetence. - Maria Kleshnina; Jerzy A. Filar; Vladimir Ejov; Jody C. McKerral (CoRR, 2017)

A note on using the resistance-distance matrix to solve Hamiltonian cycle problem. - Vladimir Ejov; Jerzy A. Filar; Michael Haythorpe; John F. Roddick; Serguei Rossomakhine (Ann. Oper. Res., 2018)

A new benchmark set for Traveling salesman problem and Hamiltonian cycle problem. - Pouya Baniasadi; Vladimir Ejov; Michael Haythorpe; Serguei Rossomakhine (CoRR, 2018)

Zero-Sum Stochastic Games over the Field of Real Algebraic Numbers. - Konstantin Avrachenkov; Vladimir Ejov; Jerzy A. Filar; Amir Moghaddam (Dyn. Games Appl., 2019)

A transformation technique for the clustered generalized traveling salesman problem with applications to logistics. - Pouya Baniasadi; Mehdi Foumani; Kate Smith-Miles; Vladimir Ejov (Eur. J. Oper. Res., 2020)