Numerical Results for Spectra and Traces of the Transfer Operator for Character Deformations
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Publisher
Springer International Publishing
Link
http://link.springer.com/content/pdf/10.1007/978-3-319-51296-9_8
Reference8 articles.
1. Baladi, V., Holschneider, M.: Approximation of nonessential spectrum of transfer operators. Nonlinearity 12, 525–538 (1999)
2. Bandtlow, O., Jenkinson, O.: Explicit eigenvalue estimates for transfer operators acting on spaces of holomorphic functions. Adv. Math. 218, 902–925 (2008)
3. Chang, C.H., Mayer, D.: The transfer operator approach to Selberg’s zeta function and modular and Maass wave forms for $$\mathrm{PSL}\!\left (2, \mathbb{Z}\right )$$ . In: Hejhal, D., Gutzwiller, M., et al. (eds.) Emerging Applications of Number Theory, pp. 72–142. Springer, New York (1999)
4. Fraczek, M., Mayer, D.: Symmetries of the transfer operator for Γ 0(n) and a character deformation of the Selberg zeta function for Γ 0(4). Algebra Number Theory 6 (3), 587–610 (2012)
5. Hejhal, D.: The Selberg Trace Formula for $$\mathrm{PSL}\!\left (2, \mathbb{R}\right )$$ , Volume 1. Lecture Notes in Mathematics, vol. 548. Springer, Berlin/Heidelberg (1976)
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