Balls and quasi-metrics: A space of homogeneous type modeling the real analysis related to the Monge-Ampère equation

Author:

Aimar H.,Forzani L.,Toledano R.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Analysis

Reference6 articles.

1. Aimar, H. (1988). Elliptic and parabolic BMO and Harnack's inequality,Trans. Amer. Math. Soc., 306, 265–276.

2. Aimar, H. and Forzani, L. (1993). On continuity properties of functions with conditions on the mean oscillation,Studia Mathematica, 106, 139–151.

3. Caffarelli, L. and Gutiérrez, C. (1996). Real analysis related to the Monge-Ampère equation.Trans. Amer. Math. Soc., 348, 1075–1092.

4. Caffarelli, L. and Gutiérrez, C.,Properties of the solutions of the linearized Monge-Ampère equation, preprint.

5. Coifman, R. and de Guzmán, M. (1970). Singulars integrals and multipliers on homogeneous spaces,Rev. Un. Mat. Argentina, 25, 137–143.

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