Invariant and ergodic measures for G-diffusion processes
classification
🧮 math.PR
keywords
measuresergodicinvariantcaseclassicalcoincidedifferentdifferential
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In this paper we study the problems of invariant and ergodic measures under G-expectation framework. In particular, the stochastic differential equations driven by G-Brownian motion have the unique invariant and ergodic measures. Moreover, the invariant and ergodic measures of G-SDEs are also sublinear expectations. However, the invariant measures may not coincide with ergodic measures, which is different from the classical case.
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