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- W1565946540 abstract "In convex geometry, the Blaschke surface area measure on the boundary of a convex domain can be interpreted in terms of the complexity of approximating polyhedra. In response to a question raised by D. Barrett, this approach is formulated in the holomorphic setting to establish an alternate interpretation of Fefferman's hypersurface measure on boundaries of strictly pseudoconvex domains in $mathbb{C}^2$. In particular, it is shown that Fefferman's measure can be recovered from the Bergman kernel of the domain. A connection with the geometry of the Heisenberg group, emerging from these results, is also discussed." @default.
- W1565946540 created "2016-06-24" @default.
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- W1565946540 date "2014-12-29" @default.
- W1565946540 modified "2023-09-27" @default.
- W1565946540 title "Volume Approximations of Strictly Pseudoconvex Domains" @default.
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