Dzenan Gusic, "Prime Geodesic Theorem for Compact Even-Dimensional Locally Symmetric Riemannian Manifolds of Strictly Negative Sectional Curvature," WSEAS Transactions on Mathematics, vol. 17, pp. 188-196, 2018, DOI:
Dzenan Gusic. Prime Geodesic Theorem for Compact Even-Dimensional Locally Symmetric Riemannian Manifolds of Strictly Negative Sectional Curvature.
WSEAS Transactions on Mathematics. 2018;17:188-196.
WSEAS Transactions on Mathematics
Print ISSN: 1109-2769, E-ISSN: 2224-2880
Volume 17, 2018
Prime Geodesic Theorem for Compact Even-Dimensional Locally Symmetric Riemannian Manifolds of Strictly Negative Sectional Curvature
Author:
Abstract: Applying a suitably derived, Titchmarsh-Landau style approximate formula for the logarithmic derivative of the Ruelle zeta function, we obtain an another proof of the recently improved variant of the prime geodesic theorem for compact, even-dimensional, locally symmetric spaces of real rank one.
Pages: 188-196 WSEAS Transactions on Mathematics, ISSN / E-ISSN: 1109-2769 / 2224-2880, Volume 17, 2018, Art. #24 DOI: *As the DOI is a unique identifier, it is already available in the pdf version.
**The DOI link will be activated in the first midst of January 2026.
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