A discontinuous model of exchange rate dynamics with sentiment traders
Author:
Funder
National Academy of Sciences of Ukraine
Publisher
Springer Science and Business Media LLC
Subject
Management Science and Operations Research,General Decision Sciences
Link
https://link.springer.com/content/pdf/10.1007/s10479-023-05387-2.pdf
Reference39 articles.
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3. Avrutin, V., Gardini, L., Sushko, I., & Tramontana, F. (2019). Continuous and discontinuous piecewise-smooth one-dimensional maps: Invariant sets and bifurcation structures. World Scientific.
4. Avrutin, V., Granados, A., & Schanz, M. (2011). Sufficient conditions for a period incrementing big bang bifurcation in one-dimensional maps. Nonlinearity, 24(9), 2575.
5. Avrutin, V., & Schanz, M. (2006). On multi-parametric bifurcations in a scalar piecewise-linear map. Nonlinearity, 19, 531–552.
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