On the Szegő Metric

Author:

Barrett David,Lee Lina

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference18 articles.

1. Barrett, D.: A floating body approach to Fefferman’s hypersurface measure. Math. Scand. 98, 69–80 (2006)

2. Bell, S.: The Cauchy Transform, Potential Theory, and Conformal Mapping. CRC Press, Boca Raton (1992)

3. Burbea, J.: Effective methods of determining the modulus of doubly connected domains. J. Math. Anal. Appl. 62, 236–242 (1978)

4. Burns, D., Shnider, S.: Spherical hypersurfaces in complex manifolds. Invent. Math. 33, 223–246 (1976)

5. Burns, D., Shnider, S.: Real hypersurfaces in complex manifolds. In: Proc. Sympos. Pure Math, vol. XXX, Part 2, pp. 141–168. Am. Math. Soc., Providence (1977)

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3. On Weights Which Admit Reproducing Kernel of Szegő Type;Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences);2020-09

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