On an Archimedean analogue of Tate's conjecture.

DOI10.1016/S0022-314X(02)00053-7zbMath1043.11056arXivmath/0203295WikidataQ123363304 ScholiaQ123363304MaRDI QIDQ1869817

Dipendra Prasad, C. S. Rajan

Publication date: 28 April 2003

Published in: Journal of Number Theory (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0203295

Mathematics Subject Classification ID

[https://portal.mardi4nfdi.de/w/index.php?title=+Special%3ASearch&search=%22Curves+of+arbitrary+genus+or+genus+%28%0D%0Ae+1%29+over+global+fields%22&go=Go Curves of arbitrary genus or genus ( e 1) over global fields (11G30)] Riemann surfaces; Weierstrass points; gap sequences (14H55) Isospectrality (58J53)

Related Items (5)

Integral Gassman equivalence of algebraic and hyperbolic manifolds ⋮ Sunada transplantation and isogeny of intermediate Jacobians of compact Kähler manifolds ⋮ Constructing 1-cusped isospectral non-isometric hyperbolic 3-manifolds ⋮ Stronger arithmetic equivalence ⋮ A refined notion of arithmetically equivalent number fields, and curves with isomorphic Jacobians

Cites Work

• Riemannian coverings and isospectral manifolds
• Finiteness theorems for abelian varieties over number fields.
• Isospectral and non-isometric Riemannian manifolds
• On canonical models of arithmetic quotients of bounded symmetric domains

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