Constant mean curvature slices in the extended Schwarzschild solution and collapse of the lapse: Part I
Edward Malec, Niall \'O Murchadha

TL;DR
This paper provides a detailed analysis of constant mean curvature slices in the Schwarzschild spacetime, demonstrating exponential lapse collapse and calculating the collapse rate.
Contribution
It offers a comprehensive description of CMC foliations in Schwarzschild spacetime and quantifies the lapse collapse rate, advancing understanding of spacetime slicing.
Findings
Lapse collapses exponentially in Schwarzschild spacetime
Explicit computation of the lapse collapse exponent
Detailed characterization of CMC foliations
Abstract
We give a detailed description of the constant mean curvature foliations in the Schwarzschild solution; show that the lapse collapses exponentially, and compute the exponent.
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