$C^{m}$ semialgebraic sections over the plane
Author:
Affiliation:
1. Department of Mathematics, Princeton University
2. Department of Mathematics, University of California, Davis
Publisher
Mathematical Society of Japan (Project Euclid)
Subject
General Mathematics
Reference45 articles.
1. [1] M. Aschenbrenner and A. Thamrongthanyalak, Whitney's extension problem in o-minimal structures, Rev. Mat. Iberoam., 35 (2019), 1027–1052.
2. [2] E. Bierstone, J.-B. Campesato and P. D. Milman, $\mathcal{C}^{m}$ solutions of semialgebraic or definable equations, Adv. Math., 385 (2021), paper no. 107777.
3. [3] E. Bierstone, C. Fefferman, P. D. Milman and W. Pawłucki, Examples concerning Whitney's $C^{m}$ extension problem, Math. Res. Lett., 13 (2006), 833–845.
4. [4] E. Bierstone, P. D. Milman and W. Pawłucki, Differentiable functions defined in closed sets. A problem of Whitney, Invent. Math., 151 (2003), 329–352.
5. [5] E. Bierstone, P. D. Milman and W. Pawłucki, Higher-order tangents and Fefferman's paper on Whitney's extension problem, Ann. of Math. (2), 164 (2006), 361–370.
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