A bilinear approach to cone multipliers II by Tao T., Vargas A.

By Tao T., Vargas A.

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Vargas, L. Vega, A bilinear approach to the restriction and Kakeya conjectures, J. Amer. Math. Soc. 11 (1998), 967–1000. [V] L. Vega, Schr¨odinger equations: pointwise convergence to the initial data, Proc. Amer. Math. Soc. 102 (1988), 874–878. 258 [W] T. TAO AND A. VARGAS GAFA T. Wolff, Recent work connected with the Kakeya problem, Anniversary Proceedings, Princeton 1996, to appear.

Christ, On the regularity of inverses of singular integral operators, Duke Math. J. 57 (1988), 459–484. ´ rdoba, Vector-valued inequalities for multipliers, Conf. on HarA. Co monic Analysis in Honor of Antoni Zygmond, vol. 1, Wadsworth, Belmont, CA (1983), 287–305. ´ rdoba, Some remarks on the Littlewood-Paley theory, Red. Circ. A. Co Math. Palermo (2) 1 (1981), 75–80. ´ rdoba, Geometric Fourier analysis, Ann. Inst. Fourier (Grenoble) A. Co 32:3 (1982), 215–226. B. E. Kenig, A note on the almost everywhere behaviour of solutions to the Schr¨ odinger equation, Harmonic Analysis, Springer Lecture Notes in Math.

Co Math. Palermo (2) 1 (1981), 75–80. ´ rdoba, Geometric Fourier analysis, Ann. Inst. Fourier (Grenoble) A. Co 32:3 (1982), 215–226. B. E. Kenig, A note on the almost everywhere behaviour of solutions to the Schr¨ odinger equation, Harmonic Analysis, Springer Lecture Notes in Math. 908 (1982), 205–208. C. M. Stein, Some maximal inequalities, Amer. J. Math. 93 (1971), 107–115. D. Foschi, S. Klainerman, Homogeneous L2 bilinear estimates for wave equations, preprint. M. Keel, T. Tao, Endpoint Strichartz estimates, Amer.

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