We study the space of all continuous and increasing self-mappings of the real interval equipped with the topology of uniform convergence. In particular, we show that most such functions have at least two different fixed points.
We study the space of all continuous and increasing self-mappings of the real interval equipped with the topology of uniform convergence. In particular, we show that most such functions have at least two different fixed points.
Author(s) | Reich, Simeon, Zaslavski, Alexander J. |
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DOI | https://doi.org/10.37193/CJM.2023.01.15 |