Abstract:In this paper we deal with a multi-period mean-variance portfolio selection problem with the market parameters subject to Markov random regime switching. We analytically derive an optimal control policy for this mean-variance formulation in a closed form. Such a policy is obtained from a set of interconnected Riccati difference equations. Additionally, an explicit expression for the efficient frontier corresponding to this control law is identified and numerical examples are presented. Investiga-se um model… Show more
“…Therefore, to tackle this problem, a more flexible cost function was introduced and the control problem solved for the terminal optimization with single and multi-period models NABHOLZ, 2007;ARAUJO, 2008;OKIMURA, 2007;OKIMURA, 2009).…”
Section: The Introduction Of Risk Parametersmentioning
Catalogação-na-publicação Barbieri, Fabio Linear systems with Markov jumps and multiplicative noises-The constrained total variance problem / F. Barbieri-São Paulo, 2016. 103 p.
“…Therefore, to tackle this problem, a more flexible cost function was introduced and the control problem solved for the terminal optimization with single and multi-period models NABHOLZ, 2007;ARAUJO, 2008;OKIMURA, 2007;OKIMURA, 2009).…”
Section: The Introduction Of Risk Parametersmentioning
Catalogação-na-publicação Barbieri, Fabio Linear systems with Markov jumps and multiplicative noises-The constrained total variance problem / F. Barbieri-São Paulo, 2016. 103 p.
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