Uniform $$l^2$$-Decoupling in $$\mathbb R^2$$ for Polynomials
Author:
Funder
Department of Mathematics, University of British Columbia
Publisher
Springer Science and Business Media LLC
Subject
Geometry and Topology
Link
https://link.springer.com/content/pdf/10.1007/s12220-021-00666-5.pdf
Reference15 articles.
1. Biswas, C., Gilula, M., Li, L., Schwend, J., Xi, Y.: $$\ell ^2$$ decoupling in $$\mathbb{R}^2$$ for curves with vanishing curvature. Proc. Am. Math. Soc. 148(5), 1987–1997 (2020)
2. Bourgain, J., Demeter, C.: The proof of the $$l^2$$ decoupling conjecture. Ann. Math. (2) 182(1), 351–389 (2015)
3. Bourgain, J., Demeter, C.: A study guide for the $$l^2$$ decoupling theorem. Chin. Ann. Math. Ser. B 38(1), 173–200 (2017)
4. Bourgain, J., Demeter, C.: Decouplings for curves and hypersurfaces with nonzero Gaussian curvature. J. Anal. Math. 133, 279–311 (2017)
5. Bourgain, J., Demeter, C., Guth, L.: Proof of the main conjecture in Vinogradov’s mean value theorem for degrees higher than three. Ann. Math. (2) 184(2), 633–682 (2016). https://doi.org/10.4007/annals.2016.184.2.7
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