Rigidity about two linear structures on the space of measured laminations
By modeling the space of projective measured laminations in the cotangent space to Tei-chmüller space via hyperbolic length functions and extremal length functions,we associate two classes of linear structures to the space of measured laminations. We prove that both of these two linear struc-tures are rigid:the induced linear structures on different Riemann surfaces are different.
国家科技期刊平台
NSTL
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维普
