We will denote by M the space of Borel probabilities on the symbolic space Ω={1, 2⋯, m} N. M is equipped Monge–Kantorovich metric. We consider here the push-forward map T: M→ …
K Włodarczyk - Fixed Point Theory and Applications, 2020 - Springer
Set-valued contractions of Leader type in quasi-triangular spaces are constructed, conditions guaranteeing the existence of nonempty sets of periodic points, fixed points and …
HH Ferreira, AO Lopes, ER Oliveira - … IV: DGS VI JOLATE, Madrid, Spain …, 2021 - Springer
We describe a procedure based on the iteration of an initial function by an appropriated operator, acting on continuous functions, in order to get a fixed point. This fixed point will be …
This paper introduces an intrinsic theory of Thermodynamic Formalism for Iterated Functions Systems with general positive continuous weights (IFSw). We study the spectral properties of …
This chapter is part of [BOS22] and introduces a theory of Thermodynamic Formalism for Iterated Function Systems with Measures (IFSm). We study the spectral properties of the …
F Deng, X Guo, Y Zhang - … in Controlled Stochastic Processes: Theory and …, 2021 - Springer
In this paper, finite approximation schemes are justified for Markov decision processes in Borel spaces with recursive and nonlinear discounting. Explicit error bounds are obtained in …
Denote by T the transformation T (x)= 2 x (mod 1). Given a potential A: S1→ R the main interest in Ergodic Optimization are probabilities µ which maximize∫ A dµ (among invariant …
HH Ferreira, AO Lopes, ER Oliveira - arXiv preprint arXiv:1809.00704, 2018 - arxiv.org
We describe a procedure based on the iteration of an initial function by an appropriated operator, acting on continuous functions, in order to get a fixed point. This fixed point will be …
W Kazimierz - Fixed Point Theory and Algorithms for Sciences …, 2020 - search.proquest.com
Set-valued contractions of Leader type in quasi-triangular spaces are constructed, conditions guaranteeing the existence of nonempty sets of periodic points, fixed points and …