Examples of non-algebraic classes in the Brown–Peterson tower

Author:

Quick Gereon

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference21 articles.

1. Antieau, B.: On the integral Tate conjecture for finite fields and representation theory. Algebraic Geom. 3(2), 138–149 (2016)

2. Atiyah, M., Hirzebruch, F.: Analytic cycles on complex manifolds. Topology 1, 25–45 (1962)

3. Benoist, O., Ottem, J.C.: Failure of the integral Hodge conjecture for threefolds of Kodaira dimension zero, to appear in Comment. Math. Helv., arXiv:1802.01845

4. Brown Jr., E.H., Peterson, F.P.: A spectrum whose $$\mathbb{Z}_{p}$$ Z p -cohomology is the algebra of reduced $$p^{th}$$ p th powers. Topology 5, 149–154 (1966)

5. Colliot-Thélène, J.-L., Szamuely, T.: Autour de la conjecture de Tate à coefficients $$\mathbb{Z}_{\ell }$$ Z ℓ pour les variétés sur les corps finis. In: Akhtar, R., Brosnan, P., Joshua, R. (eds.) The Geometry of Algebraic Cycles. Clay Mathematics Proceedings, vol. 9, pp. 83–98. American Mathematical Society, Providence, RI (2010)

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1. Non-torsion non-algebraic classes in the Brown–Peterson tower;Mathematical Proceedings of the Cambridge Philosophical Society;2020-10-16

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