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- W1968505232 abstract "In this paper we deal with the following family of exponential maps (f‚: z 7! ‚(e z i 1))‚2(1;+1). Denote by d(‚) the hyperbolic dimension of f‚. It is proved in (Ur,Zd 1 ) that the function ‚ 7! d(‚) is real-analytic in (1;+1), and in (Ur,Zd 2 ) that it is continuous in (1;+1). In this paper we prove that this map is C 1 on (1;+1), with d 0 (1 + ) = 0. Moreover we prove that" @default.
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- W1968505232 date "2010-08-20" @default.
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- W1968505232 title "Variations of Hausdorff dimension in the exponential family" @default.
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- W1968505232 doi "https://doi.org/10.5186/aasfm.2010.3523" @default.
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