We prove the conjecture formulated in Litvak and Ejov (2009), namely, that the trace of the fundamental matrix of a singularly perturbed Markov chain that corresponds to a stochastic policy feasible for a given graph is minimised at policies corresponding to Hamiltonian cycles. © 2011 Applied Probability Trust.SCOPUS: ar.jinfo:eu-repo/semantics/publishe
AbstractWe show that the determinant objective function introduced in Ejov et al. [V. Ejov, J. A. Fi...
International audienceConsider a finite irreducible Markov chain with invariant probability π. Defin...
Abstract. We consider the Hamiltonian cycle problem embedded in a singularly perturbed Markov decisi...
We prove the conjecture formulated in Litvak and Ejov (2009), that the trace of the fundamental matr...
We prove the conjecture formulated in the paper by N. Litvak and V. Ejov ("Markov Chains and Optimal...
Abstract. We prove the conjecture formulated in [12], namely, that the trace of the fundamental matr...
We consider the Hamiltonian cycle problem embedded in singu-larly perturbed (controlled) Markov chai...
We consider the Hamiltonian cycle problem embedded in a singularly perturbed Markov decision process...
We consider the Hamiltonian cycle problem embedded in singularly perturbed (controlled) Markov chain...
We consider the Hamiltonian cycle problem (HCP) embedded in a controlled Markov decision process. In...
We consider the Hamiltonian cycle problem (HCP) embedded in a controlled Markov decision process. In...
ABSTRACT: We consider the Hamiltonian cycle problem embedded in singularly perturbed (con-trolled)Ma...
This manuscript summarizes a line of research that maps certain classical problems of discrete mathe...
This manuscript summarizes a line of research that maps certain classi-cal problems of discrete math...
In this paper, we present some algebraic properties of a particular class of probability transition ...
AbstractWe show that the determinant objective function introduced in Ejov et al. [V. Ejov, J. A. Fi...
International audienceConsider a finite irreducible Markov chain with invariant probability π. Defin...
Abstract. We consider the Hamiltonian cycle problem embedded in a singularly perturbed Markov decisi...
We prove the conjecture formulated in Litvak and Ejov (2009), that the trace of the fundamental matr...
We prove the conjecture formulated in the paper by N. Litvak and V. Ejov ("Markov Chains and Optimal...
Abstract. We prove the conjecture formulated in [12], namely, that the trace of the fundamental matr...
We consider the Hamiltonian cycle problem embedded in singu-larly perturbed (controlled) Markov chai...
We consider the Hamiltonian cycle problem embedded in a singularly perturbed Markov decision process...
We consider the Hamiltonian cycle problem embedded in singularly perturbed (controlled) Markov chain...
We consider the Hamiltonian cycle problem (HCP) embedded in a controlled Markov decision process. In...
We consider the Hamiltonian cycle problem (HCP) embedded in a controlled Markov decision process. In...
ABSTRACT: We consider the Hamiltonian cycle problem embedded in singularly perturbed (con-trolled)Ma...
This manuscript summarizes a line of research that maps certain classical problems of discrete mathe...
This manuscript summarizes a line of research that maps certain classi-cal problems of discrete math...
In this paper, we present some algebraic properties of a particular class of probability transition ...
AbstractWe show that the determinant objective function introduced in Ejov et al. [V. Ejov, J. A. Fi...
International audienceConsider a finite irreducible Markov chain with invariant probability π. Defin...
Abstract. We consider the Hamiltonian cycle problem embedded in a singularly perturbed Markov decisi...