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Asymptotics of a class of Weil–Petersson geodesics and divergence of Weil–Petersson geodesics

Babak Modami
2016 Algebraic and Geometric Topology  

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2015 pre-print arXiv:1401.3234v3 fatcat:rkribanqpnab3b337niluvneia

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2016 accepted
arXiv:1401.3234v4 fatcat:ljejjr63fjeanbortsij2x434e
2014 pre-print
arXiv:1401.3234v1 fatcat:6rw5y5cjojg7fjcaiwplbmqgau
2014 pre-print
arXiv:1401.3234v2 fatcat:wkza7ivf2bfxbeqxvjovecghsa
We show that the strong asymptotic class of Weil-Petersson (WP) geodesics with narrow end invariant and bounded annular coefficients is determined by the forward ending lamination. This generalizes the Recurrent Ending Lamination Theorem of Brock-Masur-Minsky. As an application we provide a symbolic condition for divergence of WP geodesic rays in the moduli space.
doi:10.2140/agt.2016.16.267 fatcat:msb6xeu3ozepjimsbmtob7cunm
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Babak Modami. "Asymptotics of a class of Weil–Petersson geodesics and divergence of Weil–Petersson geodesics." Algebraic and Geometric Topology 16.1 (2016) 267-323