Definable Continuous Solutions of Linear Equations
Author:
Affiliation:
1. International College of Digital Innovation, Chiang Mai University, Chiang Mai, Thailand
2. Department of Mathematics and Computer Science, Faculty of Science, Chulalongkorn University, Bangkok, Thailand
Publisher
Duke University Press
Subject
Logic
Reference11 articles.
1. Aschenbrenner, M., and Fischer, A., “Definable versions of theorems by Kirszbraun and Helly,” Proceedings of the London Mathematical Society, vol. 102 (2011), pp. 468–502.
2. Aschenbrenner, M., and Thamrongthanyalak, A., “Whitney’s extension problem in o-minimal structures,” Revista Matemática Iberoamericana, vol. 35 (2019), pp. 1027–52.
3. Czapla, M., and Pawłucki, W., “Michael’s selection theorem for a mapping definable in an o-minimal structure defined on a set of dimension 1,” Topological Methods in Nonlinear Analysis, vol. 49 (2017), pp. 377–80.
4. Fefferman, C., “Whitney’s extension problem for Cm,” Annals of Mathematics (2), vol. 164 (2006), pp. 313–59.
5. Fefferman, C., and Kollár, J., “Continuous solutions of linear equations,” pp. 233–82 in From Fourier Analysis and Number Theory to Radon Transforms and Geometry, vol. 28 of Developments in Mathematics, Springer, New York, 2013.
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