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https://doi.org/10.1070/im1989v033n03abeh000857
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Cite Journal: Mathematics of the USSR-Izvestiya |  Publication Date: Jun 30, 1989 |
 Citations: 9 |
The Tate conjecture on algebraic cycles is proved for any algebraic K3 surface over a number field. If the canonical representation of the Hodge group in the Q-lattice of transcendental cohomology classes is absolutely irreducible, then the Mumford-Tate conjecture is true for such a K3 surface.
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