Titlebook: Seminaire de Probabilites XXIX; Jacques Azéma,Michel Emery,Marc Yor Conference proceedings 1995 Springer-Verlag GmbH Germany, part of Spri

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极端的正确性

A. Dermounes, analysis of the resolvent of the Laplacian, characterization of the spectrum, scattering theory, resonances and scattering poles, the Selberg zeta function, the Poisson formula, distribution of resonances, the inverse scattering problem, Patterson-Sullivan theory, and the dynamical approach to th

异端邪说2

Yukuang Chius, analysis of the resolvent of the Laplacian, characterization of the spectrum, scattering theory, resonances and scattering poles, the Selberg zeta function, the Poisson formula, distribution of resonances, the inverse scattering problem, Patterson-Sullivan theory, and the dynamical approach to th

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David Applebaums, analysis of the resolvent of the Laplacian, characterization of the spectrum, scattering theory, resonances and scattering poles, the Selberg zeta function, the Poisson formula, distribution of resonances, the inverse scattering problem, Patterson-Sullivan theory, and the dynamical approach to th

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S. Cohens, analysis of the resolvent of the Laplacian, characterization of the spectrum, scattering theory, resonances and scattering poles, the Selberg zeta function, the Poisson formula, distribution of resonances, the inverse scattering problem, Patterson-Sullivan theory, and the dynamical approach to th

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J. Franchiwback to this approach, in the context of hyperbolic surfaces, is the fact that these methods do not apply when the surface has cusps because of the non-compactness of the convex core. In this section we restrict our attention to geometrically finite hyperbolic surfaces without cusps (convex cocompa