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On the existence of multiple principal eigenvalues for some indefinite linear eigenvalue problems.

We study the existence of principal eigenvalues for differential operators of second order which are not necessarily in divergence form. We obtain results concerning multiplicity of principal eigenvalues in both the variational and the general case. Our approach uses systematically the Krein-Rutman theorem and fixed point arguments for the inverse of the spectral radius of some associated problems. We also use a variational characterization for both the self-adjoint and the general case.

Discounted Markov decision processes with fuzzy costs

This article concerns a class of discounted Markov decision processes on Borel spaces where, in contrast with the classical framework, the cost function C ˜ is a fuzzy function of a trapezoidal type, which is determined from a classical cost function C by applying an affine transformation with fuzzy coefficients. Under certain conditions ensuring that the classical (or standard) model with a cost function C has an optimal stationary policy f o with the optimal cost V o , it is shown that such a policy...

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