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- W2016077635 abstract "For the plane regions ${Omega _1} = left { {left | z right | < R,z ne 0,1} right }$ with $R > 1$, and ${Omega _2} = {mathbf {C}} setminus left { {0,1,p} right }$ with $left | p right | = R > 1$, we describe, as $R to infty$, the hyperbolic lengths of the geodesies surrounding 0 and 1. Upper and lower bounds for the lengths are also stated, and these results are used to obtain inequalities, which are precise in a certain sense, for the length of the geodesic surrounding 0 and 1 in an arbitrary plane region $Omega$ satisfying ${Omega _1} subset Omega subset {Omega _2}$." @default.
- W2016077635 created "2016-06-24" @default.
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- W2016077635 date "1988-02-01" @default.
- W2016077635 modified "2023-09-26" @default.
- W2016077635 title "Hyperbolic lengths of geodesics surrounding two punctures" @default.
- W2016077635 cites W1515452785 @default.
- W2016077635 doi "https://doi.org/10.1090/s0002-9939-1988-0943076-x" @default.
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