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A method of approximation of invariant measures for maps on the unit interval

Letters in Mathematical Physics, 1983
A method is proposed for the construction of continuous functions approximating the density functions for invariant measures of a map on the unit interval.
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Stability and approximation of invariant measures for a class of nonexpanding transformations

Nonlinear Analysis: Theory, Methods & Applications, 1994
Let \(T\) be a piecewise convex and increasing map on \([0, 1]\) with \(T'(0)> 1\) and such that the left endpoint of each monotone branch is mapped to 0. For some classes of deterministic and nondeterministic perturbations of such a map \(T\) the author proves stability of the unique invariant density \(f^*\). This result applies in particular to Ulam'
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Approximation of the invariant probability measure of an infinite stochastic matrix

Advances in Applied Probability, 1980
Let P denote an irreducible positive recurrent infinite stochastic matrix with the unique invariant probability measure π. We consider sequences {Pm}m∊N of stochastic matrices converging to P (pointwise), such that every Pm has at least one invariant probability measure πm.
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An illustration of Bayesian approximate measurement invariance with longitudinal data and a small sample size

International Journal of Behavioral Development, 2020
Sonja D Winter, Sarah Depaoli
exaly  

Testing for Approximate Measurement Invariance of Human Values in the European Social Survey

Sociological Methods and Research, 2018
Jan Cieciuch   +2 more
exaly  

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